Commit in lcsim on MAIN | |||
resources/org/lcsim/rpc/distribution_11_1exp_25_new1.txt | +40401 | added 1.1 | |
/tab63.txt | +1001 | added 1.1 | |
src/org/lcsim/rpc/ChargeDistributionTables.java | +138 | added 1.1 | |
/RPCDigiDriver.java | +777 | added 1.1 | |
/RPCHit.java | +28 | added 1.1 | |
+42345 |
initial import of Lei's code for simulating charge deposition in RPC pads; heavily restructured from original
diff -N distribution_11_1exp_25_new1.txt --- /dev/null 1 Jan 1970 00:00:00 -0000 +++ distribution_11_1exp_25_new1.txt 1 Feb 2013 01:54:55 -0000 1.1 @@ -0,0 +1,40401 @@
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0.000004 0.273483 0.391443 0.000007 0.000000 0.000003 0.143545 0.191493 0.000006 0.000000 0.000000 0.000003 0.000003 0.000000 0.000000 +0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000008 0.000009 0.000000 0.000000 0.000004 0.267248 0.382301 0.000007 0.000000 0.000003 0.149780 0.200636 0.000006 0.000000 0.000000 0.000003 0.000003 0.000000 0.000000[truncated at 1000 lines; 39405 more skipped]
diff -N tab63.txt --- /dev/null 1 Jan 1970 00:00:00 -0000 +++ tab63.txt 1 Feb 2013 01:54:56 -0000 1.1 @@ -0,0 +1,1001 @@
+tabCharge[0] = 0. +tabCharge[1] = 180.5876684796874 +tabCharge[2] = 231.47009123578823 +tabCharge[3] = 268.0818415624338 +tabCharge[4] = 297.7843991069375 +tabCharge[5] = 323.2613420123642 +tabCharge[6] = 345.83362492254787 +tabCharge[7] = 366.26172458737415 +tabCharge[8] = 385.029925580768 +tabCharge[9] = 402.46591298940393 +tabCharge[10] = 418.80626106527177 +tabCharge[11] = 434.2248859605802 +tabCharge[12] = 448.85595375932843 +tabCharge[13] = 462.80427881841234 +tabCharge[14] = 476.1543070591737 +tabCharge[15] = 488.97470864102723 +tabCharge[16] = 501.32173418901493 +tabCharge[17] = 513.2437731171191 +tabCharge[18] = 524.7808078860633 +tabCharge[19] = 535.9675689814774 +tabCharge[20] = 546.8333783423319 +tabCharge[21] = 557.4045197248205 +tabCharge[22] = 567.7038802634852 +tabCharge[23] = 577.7513193242155 +tabCharge[24] = 587.5645343952145 +tabCharge[25] = 597.1596658753912 +tabCharge[26] = 606.5504614381243 +tabCharge[27] = 615.7501454629576 +tabCharge[28] = 624.770012908705 +tabCharge[29] = 633.6205167070619 +tabCharge[30] = 642.311340155253 +tabCharge[31] = 650.851165648234 +tabCharge[32] = 659.2477482088872 +tabCharge[33] = 667.5085525883015 +tabCharge[34] = 675.6404010571538 +tabCharge[35] = 683.649419289909 +tabCharge[36] = 691.5413613180434 +tabCharge[37] = 699.3216356101896 +tabCharge[38] = 706.9953208450489 +tabCharge[39] = 714.5664811440189 +tabCharge[40] = 722.0402169528144 +tabCharge[41] = 729.4198225191149 +tabCharge[42] = 736.7096285293857 +tabCharge[43] = 743.9130417421479 +tabCharge[44] = 751.0332498627016 +tabCharge[45] = 758.0733810452293 +tabCharge[46] = 765.0365022592687 +tabCharge[47] = 771.9252869227096 +tabCharge[48] = 778.7423458841014 +tabCharge[49] = 785.4902761839659 +tabCharge[50] = 792.171500403979 +tabCharge[51] = 798.7880244946464 +tabCharge[52] = 805.3420360882945 +tabCharge[53] = 811.8356677969799 +tabCharge[54] = 818.2706202029585 +tabCharge[55] = 824.6488336192389 +tabCharge[56] = 830.9721721098723 +tabCharge[57] = 837.2418869831428 +tabCharge[58] = 843.4598544448818 +tabCharge[59] = 849.6275665868087 +tabCharge[60] = 855.7464250166895 +tabCharge[61] = 861.8177805589212 +tabCharge[62] = 867.8429354033387 +tabCharge[63] = 873.8231451495675 +tabCharge[64] = 879.7596207526568 +tabCharge[65] = 885.6535303753814 +tabCharge[66] = 891.5060011522654 +tabCharge[67] = 897.3181208700862 +tabCharge[68] = 903.0909395693196 +tabCharge[69] = 908.8252710970875 +tabCharge[70] = 914.52215425671 +tabCharge[71] = 920.1826426895497 +tabCharge[72] = 925.8074395570891 +tabCharge[73] = 931.3974105561169 +tabCharge[74] = 936.953567595681 +tabCharge[75] = 942.4763311492721 +tabCharge[76] = 947.9669046939375 +tabCharge[77] = 953.4255704061679 +tabCharge[78] = 958.8534397527235 +tabCharge[79] = 964.2509308742044 +tabCharge[80] = 969.6188103650553 +tabCharge[81] = 974.9578345597133 +tabCharge[82] = 980.2683268627803 +tabCharge[83] = 985.5511180201427 +tabCharge[84] = 990.8068076143371 +tabCharge[85] = 996.0359043121945 +tabCharge[86] = 1001.238813963175 +tabCharge[87] = 1006.4162377739586 +tabCharge[88] = 1011.568677037272 +tabCharge[89] = 1016.6966203905657 +tabCharge[90] = 1021.8005441943242 +tabCharge[91] = 1026.8809128973662 +tabCharge[92] = 1031.9381793896457 +tabCharge[93] = 1036.9727853430354 +tabCharge[94] = 1041.9851615405585 +tabCharge[95] = 1046.9757281945115 +tabCharge[96] = 1051.9448952539035 +tabCharge[97] = 1056.8930627016193 +tabCharge[98] = 1061.8206208416943 +tabCharge[99] = 1066.727950577074 +tabCharge[100] = 1071.6154236782174 +tabCharge[101] = 1076.483403042886 +tabCharge[102] = 1081.3322429474422 +tabCharge[103] = 1086.1622892899784 +tabCharge[104] = 1090.9738592491776 +tabCharge[105] = 1095.7671630152754 +tabCharge[106] = 1100.542652559856 +tabCharge[107] = 1105.3006431688311 +tabCharge[108] = 1110.0414428306347 +tabCharge[109] = 1114.7651766221525 +tabCharge[110] = 1119.47227497959 +tabCharge[111] = 1124.1630570959096 +tabCharge[112] = 1128.837686224806 +tabCharge[113] = 1133.4964289969414 +tabCharge[114] = 1138.1396744745523 +tabCharge[115] = 1142.7675216677683 +tabCharge[116] = 1147.380287272396 +tabCharge[117] = 1151.9783079107442 +tabCharge[118] = 1156.5615745392408 +tabCharge[119] = 1161.1305948249048 +tabCharge[120] = 1165.6853932294714 +tabCharge[121] = 1170.226320450564 +tabCharge[122] = 1174.7535288494219 +tabCharge[123] = 1179.2672491544172 +tabCharge[124] = 1183.767698778311 +tabCharge[125] = 1188.255063844973 +tabCharge[126] = 1192.729555413003 +tabCharge[127] = 1197.1913840512846 +tabCharge[128] = 1201.6406891471804 +tabCharge[129] = 1206.0777688175217 +tabCharge[130] = 1210.5026311948045 +tabCharge[131] = 1214.9156684332038 +tabCharge[132] = 1219.31685626708 +tabCharge[133] = 1223.7065080255009 +tabCharge[134] = 1228.0847851115416 +tabCharge[135] = 1232.451731458859 +tabCharge[136] = 1236.8076760658716 +tabCharge[137] = 1241.1526841287646 +tabCharge[138] = 1245.486891704056 +tabCharge[139] = 1249.8105571065064 +tabCharge[140] = 1254.123756771859 +tabCharge[141] = 1258.4266049944936 +tabCharge[142] = 1262.7193483176907 +tabCharge[143] = 1267.002123890341 +tabCharge[144] = 1271.2749243672417 +tabCharge[145] = 1275.538036281768 +tabCharge[146] = 1279.7915914705522 +tabCharge[147] = 1284.0357012505524 +tabCharge[148] = 1288.2704100334365 +tabCharge[149] = 1292.495952681169 +tabCharge[150] = 1296.7124530831486 +tabCharge[151] = 1300.9200332907496 +tabCharge[152] = 1305.1187548195876 +tabCharge[153] = 1309.3087610522446 +tabCharge[154] = 1313.4902084365785 +tabCharge[155] = 1317.663211824824 +tabCharge[156] = 1321.827884401926 +tabCharge[157] = 1325.9843377166017 +tabCharge[158] = 1330.132619847924 +tabCharge[159] = 1334.2728986538684 +tabCharge[160] = 1338.4052881608839 +tabCharge[161] = 1342.5298935091043 +tabCharge[162] = 1346.6468183520765 +tabCharge[163] = 1350.756164884033 +tabCharge[164] = 1354.8580338666009 +tabCharge[165] = 1358.9525246549615 +tabCharge[166] = 1363.0397181061865 +tabCharge[167] = 1367.1197111002004 +tabCharge[168] = 1371.1926194396012 +tabCharge[169] = 1375.258536971778 +tabCharge[170] = 1379.3175562638198 +tabCharge[171] = 1383.3697686255605 +tabCharge[172] = 1387.4152641321575 +tabCharge[173] = 1391.454131646219 +tabCharge[174] = 1395.4864588394855 +tabCharge[175] = 1399.5123322140794 +tabCharge[176] = 1403.5318371233325 +tabCharge[177] = 1407.5450577921974 +tabCharge[178] = 1411.552077337257 +tabCharge[179] = 1415.5529777863374 +tabCharge[180] = 1419.5478400977363 +tabCharge[181] = 1423.5367441790725 +tabCharge[182] = 1427.5197689057682 +tabCharge[183] = 1431.496992139169 +tabCharge[184] = 1435.4684907443127 +tabCharge[185] = 1439.4343406073542 +tabCharge[186] = 1443.3946166526505 +tabCharge[187] = 1447.3493928595203 +tabCharge[188] = 1451.2987422786773 +tabCharge[189] = 1455.2427370483529 +tabCharge[190] = 1459.181448410107 +tabCharge[191] = 1463.1149467243388 +tabCharge[192] = 1467.0433014855043 +tabCharge[193] = 1470.9665704455308 +tabCharge[194] = 1474.8848169727028 +tabCharge[195] = 1478.7981223916502 +tabCharge[196] = 1482.7065529483903 +tabCharge[197] = 1486.6101740931774 +tabCharge[198] = 1490.5090504941195 +tabCharge[199] = 1494.4032460505396 +tabCharge[200] = 1498.29282390609 +tabCharge[201] = 1502.1778464616239 +tabCharge[202] = 1506.0583753878277 +tabCharge[203] = 1509.934452525106 +tabCharge[204] = 1513.8061395931118 +tabCharge[205] = 1517.6735134268074 +tabCharge[206] = 1521.5366329513704 +tabCharge[207] = 1525.3955564202242 +tabCharge[208] = 1529.250341426377 +tabCharge[209] = 1533.1010449135545 +tabCharge[210] = 1536.9477091257545 +tabCharge[211] = 1540.7903762456504 +tabCharge[212] = 1544.6291288930786 +tabCharge[213] = 1548.4640215664333 +tabCharge[214] = 1552.295108166393 +tabCharge[215] = 1556.1224420059352 +tabCharge[216] = 1559.9460623244795 +tabCharge[217] = 1563.7660039758857 +tabCharge[218] = 1567.5823496443684 +tabCharge[219] = 1571.3951504264394 +tabCharge[220] = 1575.2044568773576 +tabCharge[221] = 1579.0103190201507 +tabCharge[222] = 1582.8127429007307 +tabCharge[223] = 1586.6118189912288 +tabCharge[224] = 1590.407598230593 +tabCharge[225] = 1594.2001286318318 +tabCharge[226] = 1597.989455392599 +tabCharge[227] = 1601.7755837293848 +tabCharge[228] = 1605.5586049875617 +tabCharge[229] = 1609.3385652953605 +tabCharge[230] = 1613.1155103216033 +tabCharge[231] = 1616.889462494781 +tabCharge[232] = 1620.6604659645811 +tabCharge[233] = 1624.4285892558394 +tabCharge[234] = 1628.1938762987982 +tabCharge[235] = 1631.9563620874585 +tabCharge[236] = 1635.716060689353 +tabCharge[237] = 1639.4730532056303 +tabCharge[238] = 1643.2273819359862 +tabCharge[239] = 1646.9790849308604 +tabCharge[240] = 1650.7281659682324 +tabCharge[241] = 1654.4747087437956 +tabCharge[242] = 1658.2187540280102 +tabCharge[243] = 1661.9603353371094 +tabCharge[244] = 1665.6994620494997 +tabCharge[245] = 1669.436212439335 +tabCharge[246] = 1673.170625842912 +tabCharge[247] = 1676.9027253899476 +tabCharge[248] = 1680.6325384116187 +tabCharge[249] = 1684.3601315265698 +tabCharge[250] = 1688.085542726218 +tabCharge[251] = 1691.8087804725833 +tabCharge[252] = 1695.529899203147 +tabCharge[253] = 1699.2489492587847 +tabCharge[254] = 1702.9659624250094 +tabCharge[255] = 1706.680944465562 +tabCharge[256] = 1710.3939683588794 +tabCharge[257] = 1714.1050699441832 +tabCharge[258] = 1717.814259642285 +tabCharge[259] = 1721.5215846378042 +tabCharge[260] = 1725.2270944148938 +tabCharge[261] = 1728.9308148262567 +tabCharge[262] = 1732.6327608186118 +tabCharge[263] = 1736.3329962521636 +tabCharge[264] = 1740.0315550433988 +tabCharge[265] = 1743.7284387063542 +tabCharge[266] = 1747.4237103355256 +tabCharge[267] = 1751.117406905232 +tabCharge[268] = 1754.809540117462 +tabCharge[269] = 1758.5001518695096 +tabCharge[270] = 1762.1892879700495 +tabCharge[271] = 1765.8769677703094 +tabCharge[272] = 1769.563217261083 +tabCharge[273] = 1773.2480884345496 +tabCharge[274] = 1776.9316061389109 +tabCharge[275] = 1780.6137849608842 +tabCharge[276] = 1784.2946808229246 +tabCharge[277] = 1787.9743222715827 +tabCharge[278] = 1791.6527162700395 +tabCharge[279] = 1795.3299207820444 +tabCharge[280] = 1799.0059660740028 +tabCharge[281] = 1802.6808561142711 +tabCharge[282] = 1806.3546478445082 +tabCharge[283] = 1810.027371450253 +tabCharge[284] = 1813.699033786904 +tabCharge[285] = 1817.3696861611406 +tabCharge[286] = 1821.0393598259002 +tabCharge[287] = 1824.7080636622895 +tabCharge[288] = 1828.3758452044215 +tabCharge[289] = 1832.0427358524944 +tabCharge[290] = 1835.7087458810893 +tabCharge[291] = 1839.3739204442604 +tabCharge[292] = 1843.0382904069313 +tabCharge[293] = 1846.7018670087818 +tabCharge[294] = 1850.3646939974603 +tabCharge[295] = 1854.0268012320273 +tabCharge[296] = 1857.688200668681 +tabCharge[297] = 1861.3489352521296 +tabCharge[298] = 1865.0090335524717 +tabCharge[299] = 1868.668508150693 +tabCharge[300] = 1872.3274014682422 +tabCharge[301] = 1875.9857401012057 +tabCharge[302] = 1879.6435389969638 +tabCharge[303] = 1883.3008383554904 +tabCharge[304] = 1886.9576630959634 +tabCharge[305] = 1890.6140315655252 +tabCharge[306] = 1894.269980629499 +tabCharge[307] = 1897.9255341891399 +tabCharge[308] = 1901.5807135729708 +tabCharge[309] = 1905.2355525474281 +tabCharge[310] = 1908.8900743218153 +tabCharge[311] = 1912.5443026171595 +tabCharge[312] = 1916.1982684239372 +tabCharge[313] = 1919.8519946479862 +tabCharge[314] = 1923.5055066808754 +tabCharge[315] = 1927.1588331284224 +tabCharge[316] = 1930.8119970263028 +tabCharge[317] = 1934.4650246173417 +tabCharge[318] = 1938.1179425644102 +tabCharge[319] = 1941.7707744942074 +tabCharge[320] = 1945.4235466184268 +tabCharge[321] = 1949.0762841319286 +tabCharge[322] = 1952.7290117252983 +tabCharge[323] = 1956.3817546663506 +tabCharge[324] = 1960.0345371736523 +tabCharge[325] = 1963.6873854706869 +tabCharge[326] = 1967.340322969651 +tabCharge[327] = 1970.9933734744682 +tabCharge[328] = 1974.6465649850913 +tabCharge[329] = 1978.2999183841318 +tabCharge[330] = 1981.9534580723578 +tabCharge[331] = 1985.6072124383663 +tabCharge[332] = 1989.2612008194903 +tabCharge[333] = 1992.9154484542776 +tabCharge[334] = 1996.569983313135 +tabCharge[335] = 2000.2248236322675 +tabCharge[336] = 2003.879995840544 +tabCharge[337] = 2007.535526789161 +tabCharge[338] = 2011.191434005756 +tabCharge[339] = 2014.8477453935186 +tabCharge[340] = 2018.5044861150566 +tabCharge[341] = 2022.1616733174487 +tabCharge[342] = 2025.8193365813654 +tabCharge[343] = 2029.477498967909 +tabCharge[344] = 2033.1361774945992 +tabCharge[345] = 2036.7954035300825 +tabCharge[346] = 2040.4551978013674 +tabCharge[347] = 2044.115577358428 +tabCharge[348] = 2047.7765753643346 +tabCharge[349] = 2051.4382101827114 +tabCharge[350] = 2055.100498957487 +tabCharge[351] = 2058.763476537595 +tabCharge[352] = 2062.427159119399 +tabCharge[353] = 2066.0915638906718 +tabCharge[354] = 2069.756727152076 +tabCharge[355] = 2073.422663375564 +tabCharge[356] = 2077.089389620343 +tabCharge[357] = 2080.7569432689015 +tabCharge[358] = 2084.425337778916 +tabCharge[359] = 2088.094589776002 +tabCharge[360] = 2091.7647372089677 +tabCharge[361] = 2095.4357935184707 +tabCharge[362] = 2099.1077744489453 +tabCharge[363] = 2102.7807178449 +tabCharge[364] = 2106.454638433521 +tabCharge[365] = 2110.129550478293 +tabCharge[366] = 2113.8054908845074 +tabCharge[367] = 2117.482477294236 +tabCharge[368] = 2121.1605217287843 +tabCharge[369] = 2124.839659146111 +tabCharge[370] = 2128.5199120742723 +tabCharge[371] = 2132.2012893607052 +tabCharge[372] = 2135.8838228261125 +tabCharge[373] = 2139.5675422157333 +tabCharge[374] = 2143.2524520922907 +tabCharge[375] = 2146.9385797591467 +tabCharge[376] = 2150.625964886841 +tabCharge[377] = 2154.3146064549464 +tabCharge[378] = 2158.0045261062214 +tabCharge[379] = 2161.6957752326207 +tabCharge[380] = 2165.3883470416054 +tabCharge[381] = 2169.0822627102334 +tabCharge[382] = 2172.7775666189323 +tabCharge[383] = 2176.4742667485216 +tabCharge[384] = 2180.1723764053168 +tabCharge[385] = 2183.8719308701197 +tabCharge[386] = 2187.5729570107947 +tabCharge[387] = 2191.2754582644166 +tabCharge[388] = 2194.9794585005866 +tabCharge[389] = 2198.68500803191 +tabCharge[390] = 2202.3920982065124 +tabCharge[391] = 2206.1007506062133 +tabCharge[392] = 2209.811009007549 +tabCharge[393] = 2213.5228852185187 +tabCharge[394] = 2217.2363891638715 +tabCharge[395] = 2220.951548343937 +tabCharge[396] = 2224.668407571804 +tabCharge[397] = 2228.3869600473076 +tabCharge[398] = 2232.1072273906093 +tabCharge[399] = 2235.829253033575 +tabCharge[400] = 2239.553050985409 +tabCharge[401] = 2243.2786293747163 +tabCharge[402] = 2247.0060098661374 +tabCharge[403] = 2250.7352494793236 +tabCharge[404] = 2254.466335952622 +tabCharge[405] = 2258.199290196673 +tabCharge[406] = 2261.9341430026766 +tabCharge[407] = 2265.670934721097 +tabCharge[408] = 2269.40965996998 +tabCharge[409] = 2273.150340521936 +tabCharge[410] = 2276.8930135116098 +tabCharge[411] = 2280.637707229541 +tabCharge[412] = 2284.3844221805516 +tabCharge[413] = 2288.1331802200298 +tabCharge[414] = 2291.8840205082806 +tabCharge[415] = 2295.636967742069 +tabCharge[416] = 2299.392024203957 +tabCharge[417] = 2303.1492118453516 +tabCharge[418] = 2306.9085667750032 +tabCharge[419] = 2310.670120075813 +tabCharge[420] = 2314.4338709436815 +tabCharge[421] = 2318.199841438937 +tabCharge[422] = 2321.9680587649323 +tabCharge[423] = 2325.7385719189174 +tabCharge[424] = 2329.5113713730916 +tabCharge[425] = 2333.286479309292 +tabCharge[426] = 2337.0639179459013 +tabCharge[427] = 2340.843735601552 +tabCharge[428] = 2344.6259393015102 +tabCharge[429] = 2348.4105407936136 +tabCharge[430] = 2352.1975624331253 +tabCharge[431] = 2355.987028847933 +tabCharge[432] = 2359.778994121623 +tabCharge[433] = 2363.573447000656 +tabCharge[434] = 2367.3704099891324 +tabCharge[435] = 2371.1699056345433 +tabCharge[436] = 2374.971961539418 +tabCharge[437] = 2378.7766255364404 +tabCharge[438] = 2382.5838901662864 +tabCharge[439] = 2386.393778139925 +tabCharge[440] = 2390.2063122153895 +tabCharge[441] = 2394.021515198512 +tabCharge[442] = 2397.839439902936 +tabCharge[443] = 2401.6600832407225 +tabCharge[444] = 2405.483464163075 +tabCharge[445] = 2409.309605656447 +tabCharge[446] = 2413.138530758661 +tabCharge[447] = 2416.970268297448 +tabCharge[448] = 2420.804862121237 +tabCharge[449] = 2424.6423088640436 +tabCharge[450] = 2428.482631758212 +tabCharge[451] = 2432.3258540909596 +tabCharge[452] = 2436.171999205074 +tabCharge[453] = 2440.021090499612 +tabCharge[454] = 2443.8731770364257 +tabCharge[455] = 2447.7282607308293 +tabCharge[456] = 2451.5863609067023 +tabCharge[457] = 2455.447501176689 +tabCharge[458] = 2459.3117052131097 +tabCharge[459] = 2463.1789967486447 +tabCharge[460] = 2467.049399577016 +tabCharge[461] = 2470.922953781373 +tabCharge[462] = 2474.799677044633 +tabCharge[463] = 2478.6795829896932 +tabCharge[464] = 2482.562695642444 +tabCharge[465] = 2486.4490390931455 +tabCharge[466] = 2490.338637497096 +tabCharge[467] = 2494.2315150753 +tabCharge[468] = 2498.127696115133 +tabCharge[469] = 2502.027204971007 +tabCharge[470] = 2505.9300815623355 +tabCharge[471] = 2509.8363403655703 +tabCharge[472] = 2513.745999926262 +tabCharge[473] = 2517.659084854345 +tabCharge[474] = 2521.575619830036 +tabCharge[475] = 2525.4956296044866 +tabCharge[476] = 2529.4191390004353 +tabCharge[477] = 2533.3461729128608 +tabCharge[478] = 2537.276756309633 +tabCharge[479] = 2541.2109142321597 +tabCharge[480] = 2545.1486717960356 +tabCharge[481] = 2549.0900541916885 +tabCharge[482] = 2553.035086685027 +tabCharge[483] = 2556.983798460662 +tabCharge[484] = 2560.936218612922 +tabCharge[485] = 2564.8923643404046 +tabCharge[486] = 2568.8522611974554 +tabCharge[487] = 2572.815934817056 +tabCharge[488] = 2576.7834109114656 +tabCharge[489] = 2580.7547152728584 +tabCharge[490] = 2584.7298737739607 +tabCharge[491] = 2588.7089123686897 +tabCharge[492] = 2592.6918570927883 +tabCharge[493] = 2596.6787340644596 +tabCharge[494] = 2600.6695694850036 +tabCharge[495] = 2604.6643896394507 +tabCharge[496] = 2608.663220897196 +tabCharge[497] = 2612.6660897126303 +tabCharge[498] = 2616.6730226257746 +tabCharge[499] = 2620.684046262911 +tabCharge[500] = 2624.6991873372153 +tabCharge[501] = 2628.7184726493874 +tabCharge[502] = 2632.7419290882817 +tabCharge[503] = 2636.769583631539 +tabCharge[504] = 2640.8014633462153 +tabCharge[505] = 2644.8375953894124 +tabCharge[506] = 2648.878007008907 +tabCharge[507] = 2652.9227255437804 +tabCharge[508] = 2656.9717784250474 +tabCharge[509] = 2661.025199902621 +tabCharge[510] = 2665.0830196651 +tabCharge[511] = 2669.14525794071 +tabCharge[512] = 2673.2119425559304 +tabCharge[513] = 2677.2831014323833 +tabCharge[514] = 2681.3587625874616 +tabCharge[515] = 2685.438954134958 +tabCharge[516] = 2689.5237042856934 +tabCharge[517] = 2693.61304134815 +tabCharge[518] = 2697.7069937290958 +tabCharge[519] = 2701.8055899342176 +tabCharge[520] = 2705.908858568749 +tabCharge[521] = 2710.016833054174 +tabCharge[522] = 2714.1295644856177 +tabCharge[523] = 2718.2470563478723 +tabCharge[524] = 2722.3693376728934 +tabCharge[525] = 2726.496437595402 +tabCharge[526] = 2730.628385353523 +tabCharge[527] = 2734.7652102894112 +tabCharge[528] = 2738.906941849889 +tabCharge[529] = 2743.053625075222 +tabCharge[530] = 2747.2053026676153 +tabCharge[531] = 2751.3619776259698 +tabCharge[532] = 2755.523679844892 +tabCharge[533] = 2759.690439326894 +tabCharge[534] = 2763.8622861830327 +tabCharge[535] = 2768.0392622254262 +tabCharge[536] = 2772.221428608711 +tabCharge[537] = 2776.408775266009 +tabCharge[538] = 2780.6013327721507 +tabCharge[539] = 2784.7991318137724 +tabCharge[540] = 2789.0022038523175 +tabCharge[541] = 2793.210641331243 +tabCharge[542] = 2797.4244151134444 +tabCharge[543] = 2801.643556362805 +tabCharge[544] = 2805.8680963583024 +tabCharge[545] = 2810.098096489681 +tabCharge[546] = 2814.33360061726 +tabCharge[547] = 2818.5746001790258 +tabCharge[548] = 2822.8211269447866 +tabCharge[549] = 2827.0732355015903 +tabCharge[550] = 2831.3309926716183 +tabCharge[551] = 2835.5943753233337 +tabCharge[552] = 2839.8634157283877 +tabCharge[553] = 2844.138189680149 +tabCharge[554] = 2848.4187314035294 +tabCharge[555] = 2852.7050307820546 +tabCharge[556] = 2856.9971206003243 +tabCharge[557] = 2861.2951276583904 +tabCharge[558] = 2865.5989944476105 +tabCharge[559] = 2869.908753237276 +tabCharge[560] = 2874.2245094534246 +tabCharge[561] = 2878.546256163779 +tabCharge[562] = 2882.8739977224473 +tabCharge[563] = 2887.207835241065 +tabCharge[564] = 2891.5477785191047 +tabCharge[565] = 2895.893820800786 +tabCharge[566] = 2900.246076756891 +tabCharge[567] = 2904.604537448712 +tabCharge[568] = 2908.9692026274156 +tabCharge[569] = 2913.3402192176754 +tabCharge[570] = 2917.717522432909 +tabCharge[571] = 2922.101170592424 +tabCharge[572] = 2926.4912615213275 +tabCharge[573] = 2930.887736697693 +tabCharge[574] = 2935.2907288813244 +tabCharge[575] = 2939.7002164487535 +tabCharge[576] = 2944.1162366298477 +tabCharge[577] = 2948.5388897765006 +tabCharge[578] = 2952.9681108677205 +tabCharge[579] = 2957.404073409571 +tabCharge[580] = 2961.846689934393 +tabCharge[581] = 2966.296087278758 +tabCharge[582] = 2970.7522560227176 +tabCharge[583] = 2975.2152545472854 +tabCharge[584] = 2979.685133785015 +tabCharge[585] = 2984.1619016413447 +tabCharge[586] = 2988.645651151077 +tabCharge[587] = 2993.13635828088 +tabCharge[588] = 2997.634139359061 +tabCharge[589] = 3002.1389575106255 +tabCharge[590] = 3006.650932986646 +tabCharge[591] = 3011.1700357314103 +tabCharge[592] = 3015.6963699824414 +tabCharge[593] = 3020.229932731715 +tabCharge[594] = 3024.7707916976674 +tabCharge[595] = 3029.318991719503 +tabCharge[596] = 3033.874542918097 +tabCharge[597] = 3038.437559354313 +tabCharge[598] = 3043.007974758389 +tabCharge[599] = 3047.585985779626 +tabCharge[600] = 3052.1714922560914 +tabCharge[601] = 3056.7646246555005 +tabCharge[602] = 3061.365406185004 +tabCharge[603] = 3065.973833191493 +tabCharge[604] = 3070.590075689763 +tabCharge[605] = 3075.214050429148 +tabCharge[606] = 3079.8458635154307 +tabCharge[607] = 3084.485584440035 +tabCharge[608] = 3089.133185111632 +tabCharge[609] = 3093.7887940631085 +tabCharge[610] = 3098.452430836413 +tabCharge[611] = 3103.124097419521 +tabCharge[612] = 3107.803918217149 +tabCharge[613] = 3112.4919155836255 +tabCharge[614] = 3117.188095414376 +tabCharge[615] = 3121.8925503236605 +tabCharge[616] = 3126.605360450731 +tabCharge[617] = 3131.3265083234865 +tabCharge[618] = 3136.0560471647736 +tabCharge[619] = 3140.794108565097 +tabCharge[620] = 3145.5406868353816 +tabCharge[621] = 3150.2958149600577 +tabCharge[622] = 3155.0595474364704 +tabCharge[623] = 3159.832003399689 +tabCharge[624] = 3164.6131935408457 +tabCharge[625] = 3169.403150590382 +tabCharge[626] = 3174.2019303433653 +tabCharge[627] = 3179.0095889352797 +tabCharge[628] = 3183.826250157761 +tabCharge[629] = 3188.651904083155 +tabCharge[630] = 3193.4866041237115 +tabCharge[631] = 3198.330407742561 +tabCharge[632] = 3203.1833727510575 +tabCharge[633] = 3208.0455573104023 +tabCharge[634] = 3212.917052527572 +tabCharge[635] = 3217.797899091949 +tabCharge[636] = 3222.6881383216264 +tabCharge[637] = 3227.5878297426225 +tabCharge[638] = 3232.4970332388793 +tabCharge[639] = 3237.415809053945 +tabCharge[640] = 3242.344217792668 +tabCharge[641] = 3247.2823204228953 +tabCharge[642] = 3252.230178277184 +tabCharge[643] = 3257.1878530545246 +tabCharge[644] = 3262.15540682207 +tabCharge[645] = 3267.1329020168814 +tabCharge[646] = 3272.1204014476734 +tabCharge[647] = 3277.1179682965826 +tabCharge[648] = 3282.1256661209327 +tabCharge[649] = 3287.1435588550225 +tabCharge[650] = 3292.171710811915 +tabCharge[651] = 3297.2101866852413 +tabCharge[652] = 3302.2590515510115 +tabCharge[653] = 3307.3183708694382 +tabCharge[654] = 3312.388210486775 +tabCharge[655] = 3317.468636637152 +tabCharge[656] = 3322.5597159444383 +tabCharge[657] = 3327.6615154241017 +tabCharge[658] = 3332.7741024850866 +tabCharge[659] = 3337.897544931701 +tabCharge[660] = 3343.0319242585474 +tabCharge[661] = 3348.177343186167 +tabCharge[662] = 3353.3338281830784 +tabCharge[663] = 3358.501448710831 +tabCharge[664] = 3363.680274636173 +tabCharge[665] = 3368.870376233002 +tabCharge[666] = 3374.071854489058 +tabCharge[667] = 3379.284809946756 +tabCharge[668] = 3384.5092595904594 +tabCharge[669] = 3389.745275400659 +tabCharge[670] = 3394.992929775184 +tabCharge[671] = 3400.25240309785 +tabCharge[672] = 3405.523669520518 +tabCharge[673] = 3410.8067997560815 +tabCharge[674] = 3416.101911657012 +tabCharge[675] = 3421.409124478653 +tabCharge[676] = 3426.7284305571225 +tabCharge[677] = 3432.059931250933 +tabCharge[678] = 3437.4037994875066 +tabCharge[679] = 3442.759994683871 +tabCharge[680] = 3448.1286495614763 +tabCharge[681] = 3453.5098956586335 +tabCharge[682] = 3458.9037067424188 +tabCharge[683] = 3464.310296598891 +tabCharge[684] = 3469.7296566359487 +tabCharge[685] = 3475.161895074763 +tabCharge[686] = 3480.607145343236 +tabCharge[687] = 3486.065398036734 +tabCharge[688] = 3491.536884244631 +tabCharge[689] = 3497.0215219121587 +tabCharge[690] = 3502.51959424323 +tabCharge[691] = 3508.030992703035 +tabCharge[692] = 3513.5560058632327 +tabCharge[693] = 3519.0945460850653 +tabCharge[694] = 3524.6468593495915 +tabCharge[695] = 3530.212927507996 +tabCharge[696] = 3535.792904768956 +tabCharge[697] = 3541.3868922972697 +tabCharge[698] = 3546.994902111921 +tabCharge[699] = 3552.6172057569815 +tabCharge[700] = 3558.2537359922067 +tabCharge[701] = 3563.9046432741584 +tabCharge[702] = 3569.5701012129375 +tabCharge[703] = 3575.2501040313373 +tabCharge[704] = 3580.944786510032 +tabCharge[705] = 3586.654341400551 +tabCharge[706] = 3592.3787662948525 +tabCharge[707] = 3598.1181732252817 +tabCharge[708] = 3603.8727334568703 +tabCharge[709] = 3609.642549851907 +tabCharge[710] = 3615.4276827841845 +tabCharge[711] = 3621.2282475698926 +tabCharge[712] = 3627.044360381542 +tabCharge[713] = 3632.876195593922 +tabCharge[714] = 3638.7238272396467 +tabCharge[715] = 3644.5873534935754 +tabCharge[716] = 3650.466893902726 +tabCharge[717] = 3656.362568894155 +tabCharge[718] = 3662.274499779913 +tabCharge[719] = 3668.202808762026 +tabCharge[720] = 3674.1476189375253 +tabCharge[721] = 3680.1090543035048 +tabCharge[722] = 3686.08723976221 +tabCharge[723] = 3692.0823011261787 +tabCharge[724] = 3698.0943651234006 +tabCharge[725] = 3704.123559402523 +tabCharge[726] = 3710.1700125380894 +tabCharge[727] = 3716.23385403582 +tabCharge[728] = 3722.3152143379166 +tabCharge[729] = 3728.4142248284224 +tabCharge[730] = 3734.5310178385994 +tabCharge[731] = 3740.6657266523584 +tabCharge[732] = 3746.8184855117224 +tabCharge[733] = 3752.9894296223197 +tabCharge[734] = 3759.1787811405543 +tabCharge[735] = 3765.3866055216613 +tabCharge[736] = 3771.613035929025 +tabCharge[737] = 3777.858211589976 +tabCharge[738] = 3784.122331976747 +tabCharge[739] = 3790.405557315397 +tabCharge[740] = 3796.7079613474357 +tabCharge[741] = 3803.029701881132 +tabCharge[742] = 3809.371060871003 +tabCharge[743] = 3815.732041780737 +tabCharge[744] = 3822.112846374586 +tabCharge[745] = 3828.513708368071 +tabCharge[746] = 3834.934645472841 +tabCharge[747] = 3841.375992447585 +tabCharge[748] = 3847.8377579886233 +tabCharge[749] = 3854.3202200773744 +tabCharge[750] = 3860.823464694363 +tabCharge[751] = 3867.3477383652303 +tabCharge[752] = 3873.8931227723047 +tabCharge[753] = 3880.459915731418 +tabCharge[754] = 3887.0481348146295 +tabCharge[755] = 3893.658142175407 +tabCharge[756] = 3900.2899741287933 +tabCharge[757] = 3906.943829546581 +tabCharge[758] = 3913.620011089888 +tabCharge[759] = 3920.318571816338 +tabCharge[760] = 3927.039711396121 +tabCharge[761] = 3933.7837402789105 +tabCharge[762] = 3940.550761380443 +tabCharge[763] = 3947.340959446505 +tabCharge[764] = 3954.154540965264 +tabCharge[765] = 3960.991718403588 +tabCharge[766] = 3967.85276406931 +tabCharge[767] = 3974.7378113628224 +tabCharge[768] = 3981.647073770571 +tabCharge[769] = 3988.5807666007727 +tabCharge[770] = 3995.5391069957413 +tabCharge[771] = 4002.5223139443065 +tabCharge[772] = 4009.530608294332 +tabCharge[773] = 4016.56421276533 +tabCharge[774] = 4023.6233519611815 +tabCharge[775] = 4030.708252382957 +tabCharge[776] = 4037.8191424418346 +tabCharge[777] = 4044.956252472123 +tabCharge[778] = 4052.1198768926797 +tabCharge[779] = 4059.310224567127 +tabCharge[780] = 4066.5275092105667 +tabCharge[781] = 4073.7719691712336 +tabCharge[782] = 4081.043867681022 +tabCharge[783] = 4088.3435579745524 +tabCharge[784] = 4095.6711657346596 +tabCharge[785] = 4103.026951685304 +tabCharge[786] = 4110.4113381074885 +tabCharge[787] = 4117.824403630281 +tabCharge[788] = 4125.266541682876 +tabCharge[789] = 4132.737975437293 +tabCharge[790] = 4140.238996179761 +tabCharge[791] = 4147.769891988779 +tabCharge[792] = 4155.330961848523 +tabCharge[793] = 4162.922433116284 +tabCharge[794] = 4170.544740069292 +tabCharge[795] = 4178.1980256062225 +tabCharge[796] = 4185.882673960358 +tabCharge[797] = 4193.599036383094 +tabCharge[798] = 4201.347334994184 +tabCharge[799] = 4209.127900661232 +tabCharge[800] = 4216.9410991504255 +tabCharge[801] = 4224.7872873714805 +tabCharge[802] = 4232.666737103218 +tabCharge[803] = 4240.579792039247 +tabCharge[804] = 4248.5267992106765 +tabCharge[805] = 4256.508109012494 +tabCharge[806] = 4264.524075230175 +tabCharge[807] = 4272.575055066538 +tabCharge[808] = 4280.661409168827 +tabCharge[809] = 4288.783501656041 +tabCharge[810] = 4296.941700146504 +tabCharge[811] = 4305.136450384354 +tabCharge[812] = 4313.368104829696 +tabCharge[813] = 4321.637010223747 +tabCharge[814] = 4329.94354876365 +tabCharge[815] = 4338.288264880082 +tabCharge[816] = 4346.671442268035 +tabCharge[817] = 4355.093495025168 +tabCharge[818] = 4363.554972356965 +tabCharge[819] = 4372.056125511177 +tabCharge[820] = 4380.597597746035 +tabCharge[821] = 4389.1796519559075 +tabCharge[822] = 4397.802848491359 +tabCharge[823] = 4406.467641949015 +tabCharge[824] = 4415.174424533994 +tabCharge[825] = 4423.923736280887 +tabCharge[826] = 4432.716111099415 +tabCharge[827] = 4441.5519596102595 +tabCharge[828] = 4450.431795313376 +tabCharge[829] = 4459.356137310677 +tabCharge[830] = 4468.325510356652 +tabCharge[831] = 4477.340444909495 +tabCharge[832] = 4486.401477182727 +tabCharge[833] = 4495.509149197329 +tabCharge[834] = 4504.664008834394 +tabCharge[835] = 4513.866609888281 +tabCharge[836] = 4523.117578968082 +tabCharge[837] = 4532.41751904456 +tabCharge[838] = 4541.766926659594 +tabCharge[839] = 4551.166475344589 +tabCharge[840] = 4560.616817307764 +tabCharge[841] = 4570.118478772197 +tabCharge[842] = 4579.672239474035 +tabCharge[843] = 4589.278644699454 +tabCharge[844] = 4598.9383650230175 +tabCharge[845] = 4608.6522061172145 +tabCharge[846] = 4618.42072745607 +tabCharge[847] = 4628.244657400685 +tabCharge[848] = 4638.124733141448 +tabCharge[849] = 4648.061700787803 +tabCharge[850] = 4658.056315458996 +tabCharge[851] = 4668.109341375802 +tabCharge[852] = 4678.221551953241 +tabCharge[853] = 4688.393729894313 +tabCharge[854] = 4698.626667284728 +tabCharge[855] = 4708.921165688662 +tabCharge[856] = 4719.278199391893 +tabCharge[857] = 4729.698510010036 +tabCharge[858] = 4740.182990235437 +tabCharge[859] = 4750.732589833183 +tabCharge[860] = 4761.348188823637 +tabCharge[861] = 4772.030659844668 +tabCharge[862] = 4782.781125933724 +tabCharge[863] = 4793.600441855181 +tabCharge[864] = 4804.489608748065 +tabCharge[865] = 4815.44965942151 +tabCharge[866] = 4826.481640387264 +tabCharge[867] = 4837.586612014733 +tabCharge[868] = 4848.765648687854 +tabCharge[869] = 4860.019850842993 +tabCharge[870] = 4871.3504957955065 +tabCharge[871] = 4882.758561695896 +tabCharge[872] = 4894.245328971724 +tabCharge[873] = 4905.811991815072 +tabCharge[874] = 4917.459846208269 +tabCharge[875] = 4929.190072560147 +tabCharge[876] = 4941.004018101564 +tabCharge[877] = 4952.903108379195 +tabCharge[878] = 4964.888621399157 +tabCharge[879] = 4976.961960297888 +tabCharge[880] = 4989.124626807472 +tabCharge[881] = 5001.378070238597 +tabCharge[882] = 5013.723735810033 +tabCharge[883] = 5026.163212785901 +tabCharge[884] = 5038.698140116378 +tabCharge[885] = 5051.330085083195 +tabCharge[886] = 5064.060684609457 +tabCharge[887] = 5076.891769492369 +tabCharge[888] = 5089.825039559737 +tabCharge[889] = 5102.862276098243 +tabCharge[890] = 5116.005329472272 +tabCharge[891] = 5129.256224454484 +tabCharge[892] = 5142.616782641874 +tabCharge[893] = 5156.088995723036 +tabCharge[894] = 5169.675084422473 +tabCharge[895] = 5183.377044395109 +tabCharge[896] = 5197.19707031984 +tabCharge[897] = 5211.137450319483 +tabCharge[898] = 5225.200511215192 +tabCharge[899] = 5239.388619095615 +tabCharge[900] = 5253.704179894527 +tabCharge[901] = 5268.149734232939 +tabCharge[902] = 5282.727945681607 +tabCharge[903] = 5297.441437974911 +tabCharge[904] = 5312.292951027011 +tabCharge[905] = 5327.285370485075 +tabCharge[906] = 5342.421634288722 +tabCharge[907] = 5357.704733498325 +tabCharge[908] = 5373.137800877009 +tabCharge[909] = 5388.724134845228 +tabCharge[910] = 5404.4670039007315 +tabCharge[911] = 5420.369840604719 +tabCharge[912] = 5436.4362334687885 +tabCharge[913] = 5452.669840372094 +tabCharge[914] = 5469.074437608646 +tabCharge[915] = 5485.654103060899 +tabCharge[916] = 5502.41276710634 +tabCharge[917] = 5519.354685740375 +tabCharge[918] = 5536.484251480877 +tabCharge[919] = 5553.805947103467 +tabCharge[920] = 5571.324558113176 +tabCharge[921] = 5589.0448292218925 +tabCharge[922] = 5606.971947702865 +tabCharge[923] = 5625.11114052642 +tabCharge[924] = 5643.467859513381 +tabCharge[925] = 5662.047631777946 +tabCharge[926] = 5680.856559608504 +tabCharge[927] = 5699.900646918128 +tabCharge[928] = 5719.186344828365 +tabCharge[929] = 5738.720266155067 +tabCharge[930] = 5758.5093424175275 +tabCharge[931] = 5778.560780653859 +tabCharge[932] = 5798.882088719612 +tabCharge[933] = 5819.4812762006295 +tabCharge[934] = 5840.366412576901 +tabCharge[935] = 5861.546154618402 +tabCharge[936] = 5883.02939960208 +tabCharge[937] = 5904.82574480737 +tabCharge[938] = 5926.944862756516 +tabCharge[939] = 5949.397245748218 +tabCharge[940] = 5972.193545258533 +tabCharge[941] = 5995.345280499815 +tabCharge[942] = 6018.864293567998 +tabCharge[943] = 6042.763274148286 +tabCharge[944] = 6067.055330928402 +tabCharge[945] = 6091.754557283765 +tabCharge[946] = 6116.875492644784 +tabCharge[947] = 6142.433795571256 +tabCharge[948] = 6168.445740121865 +tabCharge[949] = 6194.928647746525 +tabCharge[950] = 6221.901007999707 +tabCharge[951] = 6249.38225279435 +tabCharge[952] = 6277.392940450866 +tabCharge[953] = 6305.954994148974 +tabCharge[954] = 6335.091907231525 +tabCharge[955] = 6364.8284723753895 +tabCharge[956] = 6395.191195085323 +tabCharge[957] = 6426.208430243314 +tabCharge[958] = 6457.910466719347 +tabCharge[959] = 6490.329906832991 +tabCharge[960] = 6523.50150989051 +tabCharge[961] = 6557.462803296805 +tabCharge[962] = 6592.254171455298 +tabCharge[963] = 6627.919210271036 +tabCharge[964] = 6664.505187950202 +tabCharge[965] = 6702.062965202699 +tabCharge[966] = 6740.648294794731 +tabCharge[967] = 6780.32140595426 +tabCharge[968] = 6821.148280375177 +tabCharge[969] = 6863.20116462828 +tabCharge[970] = 6906.559240830256 +tabCharge[971] = 6951.309641317218 +tabCharge[972] = 6997.548724692302 +tabCharge[973] = 7045.383157454283 +tabCharge[974] = 7094.9315817429115 +tabCharge[975] = 7146.326705451914 +tabCharge[976] = 7199.716970665837 +tabCharge[977] = 7255.269886592506 +tabCharge[978] = 7313.175020231861 +tabCharge[979] = 7373.648271225719 +tabCharge[980] = 7436.936667996974 +tabCharge[981] = 7503.3253312141605 +tabCharge[982] = 7573.144805997576 +tabCharge[983] = 7646.782286904494 +tabCharge[984] = 7724.694636778935 +tabCharge[985] = 7807.426594529158 +tabCharge[986] = 7895.634839807977 +tabCharge[987] = 7990.121039281334 +tabCharge[988] = 8091.878216363784 +tabCharge[989] = 8202.156828133971 +tabCharge[990] = 8322.562835874318 +tabCharge[991] = 8455.206906744652 +tabCharge[992] = 8602.94209218912 +tabCharge[993] = 8769.75970100621 +tabCharge[994] = 8961.491022652315 +tabCharge[995] = 9187.152520303312[truncated at 1000 lines; 5 more skipped]
diff -N ChargeDistributionTables.java --- /dev/null 1 Jan 1970 00:00:00 -0000 +++ ChargeDistributionTables.java 1 Feb 2013 01:54:56 -0000 1.1 @@ -0,0 +1,138 @@
+package org.lcsim.rpc; + +import java.io.BufferedReader; +import java.io.FileNotFoundException; +import java.io.IOException; +import java.io.InputStream; +import java.io.InputStreamReader; + +/** + * @author Jeremy McCormick <[log in to unmask]> + * @version $Id: ChargeDistributionTables.java,v 1.1 2013/02/01 01:54:56 jeremy Exp $ + */ +public class ChargeDistributionTables +{ + // Files with table data, including defaults which would need to be in CWD. + private static String chargeFile = "tab63.txt"; + private static String padFile = "distribution_11_1exp_25_new1.txt"; + + // Resource information for charge distribution tables. + private static String resourceBase = "/org/lcsim/rpc"; + private String chargeResource = resourceBase + "/" + chargeFile; + private String padResource = resourceBase + "/" + padFile; + + // charge distribution table + double[] tabCharge = new double[1001]; + + // pad-charge distribution table + double[][][] tabdist = new double[201][201][25]; + + ChargeDistributionTables() { + try { + setup(); + } catch (Exception e) { + throw new RuntimeException(e); + } + } + + /* + ChargeDistributionTables(String chargeFile, String padFile) + { + this.chargeFile = chargeFile; + this.padFile = padFile; + try { + setup(); + } catch (Exception e) { + throw new RuntimeException(e); + } + } + */ + + void setup() throws Exception + { + loadRabbitChargeDistributionTable(); + loadChargePadDistributionTable(); + } + + // load charge-pad distribution table + private void loadChargePadDistributionTable() throws FileNotFoundException, IOException + { + //InputStream input_tab2 = new FileInputStream(padFile); + InputStream input_tab2 = getClass().getResourceAsStream(padResource); + BufferedReader reader1 = new BufferedReader(new InputStreamReader(input_tab2)); + + int indx = 0; + int indy = 0; + String Line; + String[] sub = new String[25]; + double[] val = new double[25]; + while ((Line = reader1.readLine()) != null) { + for (int i = 0; i < 24; i++) { + int ind = Line.indexOf(" "); + sub[i] = Line.substring(0, ind); + Line = Line.substring(ind + 1); + val[i] = Double.parseDouble(sub[i]); + sub[i] = String.format("%8.6f", val[i]); + // System.out.println(sub[i]+" "+val[i]); + + tabdist[indx][indy][i] = val[i]; + } + + sub[24] = Line; + val[24] = Double.parseDouble(sub[24]); + sub[24] = String.format("%8.6f", val[24]); + // System.out.println(sub[8]+" "+val[8]); + + tabdist[indx][indy][24] = val[24]; + + // if (indx < 5) + // System.out.println("x = "+(indx*0.5/100.)+" y = "+(indy*0.5/100.)+" "+sub[0]+" "+sub[1]+" "+sub[2]+" "+sub[3]+" "+sub[4]+" "+sub[5]+" "+sub[6]+" "+sub[7]+" "+sub[8]); + // if (indx < 5) System.out.println("x = "+(indx*0.5/100.)+" y = "+(indy*0.5/100.)+" "); + // if (indx < 5) + // System.out.println(" "+sub[0]+" "+sub[1]+" "+sub[2]+" "+sub[3]+" "+sub[4]); + // if (indx < 5) + // System.out.println(" "+sub[5]+" "+sub[6]+" "+sub[7]+" "+sub[8]+" "+sub[9]); + // if (indx < 5) + // System.out.println(" "+sub[10]+" "+sub[11]+" "+sub[12]+" "+sub[13]+" "+sub[14]); + // if (indx < 5) + // System.out.println(" "+sub[15]+" "+sub[16]+" "+sub[17]+" "+sub[18]+" "+sub[19]); + // if (indx < 5) + // System.out.println(" "+sub[20]+" "+sub[21]+" "+sub[22]+" "+sub[23]+" "+sub[24]); + + if (indy == 200) { + indx += 1; + indy = 0; + } else { + indy += 1; + } + } + } + + // load rabbit charge distribution table + private void loadRabbitChargeDistributionTable() throws FileNotFoundException, IOException + { + //InputStream input_tab1 = new FileInputStream(chargeFile); + InputStream input_tab1 = getClass().getResourceAsStream(chargeResource); + BufferedReader reader0 = new BufferedReader(new InputStreamReader(input_tab1)); + + int i0 = 0; + String Line0; + while ((Line0 = reader0.readLine()) != null) { + int ind = Line0.indexOf(" = "); + Line0 = Line0.substring(ind + 3); + tabCharge[i0] = Double.parseDouble(Line0); + // System.out.println("tabCharge["+i0+"] = "+tabCharge[i0]); + i0++; + } + } + + double getCharge(int i) + { + return tabCharge[i]; + } + + double getPadCharge(int i, int j, int k) + { + return tabdist[i][j][k]; + } +}
diff -N RPCDigiDriver.java --- /dev/null 1 Jan 1970 00:00:00 -0000 +++ RPCDigiDriver.java 1 Feb 2013 01:54:56 -0000 1.1 @@ -0,0 +1,777 @@
+package org.lcsim.rpc; + +import hep.aida.IHistogram1D; +import hep.aida.IHistogram2D; +import hep.physics.vec.BasicHep3Vector; +import hep.physics.vec.Hep3Vector; +import hep.physics.vec.VecOp; + +import java.io.IOException; +import java.util.ArrayList; +import java.util.List; + +import org.lcsim.event.CalorimeterHit; +import org.lcsim.event.EventHeader; +import org.lcsim.event.EventHeader.LCMetaData; +import org.lcsim.event.SimCalorimeterHit; +import org.lcsim.geometry.IDDecoder; +import org.lcsim.util.Driver; +import org.lcsim.util.aida.AIDA; +import org.lcsim.util.lcio.LCIOConstants; + +// FIXME: The code to for charge deposition on barrel and endcap is essentially copied and pasted. +// This should be one method called with parameters. +// TODO: Represent output data as RawCalorimeterHit possible. Charge should be converted to int from double. +// TODO: Move histograms to separate class or Driver. +// TODO: Add settable input parameters: +// -input barrel collection +// -input endcap collection +// -output barrel collection +// -output endcap collection +// -distance cut +// -charge cut +// -q0 (what is it???) +public class RPCDigiDriver extends Driver +{ + // Charge distribution data. + ChargeDistributionTables chargeTables; + + // ??? + int count_b = 0; + + // Collection names. + private String hcalBarrelCollectionName = "HcalBarrelHits"; + private String hcalEndcapCollectionName = "HcalEndcapHits"; + private static String collectionOutputTag = "_pad_digi"; + + // True to fill histograms; false to skip. + private static final boolean fillHistograms = true; + + // Declare histograms: + + IHistogram1D c1_cell_x; + IHistogram1D c1_cell_y; + IHistogram1D c1_cell_z; + IHistogram1D c1_step_x; + IHistogram1D c1_step_y; + IHistogram1D c1_step_z; + + IHistogram1D c1_nb_ct_br; + IHistogram1D c1_nb_ct_ec; + + IHistogram1D c1_nb_ct_br_final; + IHistogram1D c1_nb_ct_ec_final; + + IHistogram2D c2_cell_xy_br; + IHistogram2D c2_cell_xy_ec; + IHistogram2D c2_cell_xy_ec_nnb; + + IHistogram2D[] c2_xz_cell; + IHistogram2D[] c2_yz_cell; + + IHistogram2D[] c2_xz_step; + IHistogram2D[] c2_yz_step; + + /* + public void setHcalBarrelCollectionName(String hcalBarrelCollectionName) + { + this.hcalBarrelCollectionName = hcalBarrelCollectionName; + } + + public void setHcalEndcapCollectionName(String hcalEndcapCollectionName) + { + this.hcalEndcapCollectionName = hcalEndcapCollectionName; + } + */ + + public void setup() throws Exception + { + // Initialize charge distrubtion tables. + chargeTables = new ChargeDistributionTables(); + + // Define histograms. + defineHistograms(); + } + + public void defineHistograms() throws IOException + { + AIDA aida = AIDA.defaultInstance(); + + c1_cell_x = aida.histogram1D("cell pos x", 200, -5000., 5000.); + c1_cell_y = aida.histogram1D("cell pos y", 200, -5000., 5000.); + c1_cell_z = aida.histogram1D("cell pos z", 200, -5000., 5000.); + c1_step_x = aida.histogram1D("step pos x", 200, -8., 8.); + c1_step_y = aida.histogram1D("step pos y", 200, -8., 8.); + c1_step_z = aida.histogram1D("step pos z", 200, -8., 8.); + + c1_nb_ct_br = aida.histogram1D("number of neighbour count: barrel", 50, -0.5, 49.5); + c1_nb_ct_ec = aida.histogram1D("number of neighbour count: endcap", 50, -0.5, 49.5); + + c1_nb_ct_br_final = aida.histogram1D("number of neighbour count (final): barrel", 50, -0.5, 49.5); + c1_nb_ct_ec_final = aida.histogram1D("number of neighbour count (final): endcap", 50, -0.5, 49.5); + + c2_cell_xy_br = aida.histogram2D("br hits with too many nb: xy distribution", 200, -3000., 3000., 200, -3000., 3000.); + c2_cell_xy_ec = aida.histogram2D("ec hits with too many nb: xy distribution", 200, -3000., 3000., 200, -3000., 3000.); + c2_cell_xy_ec_nnb = aida.histogram2D("ec hits with no nb: xy distribution", 200, -3000., 3000., 200, -3000., 3000.); + + c2_xz_cell = new IHistogram2D[10]; + c2_yz_cell = new IHistogram2D[10]; + + c2_xz_step = new IHistogram2D[10]; + c2_yz_step = new IHistogram2D[10]; + + c2_xz_cell[0] = aida.histogram2D("event 0: xz_cell", 200, -3500., 3500., 200, -3500., 3500.); + c2_xz_cell[1] = aida.histogram2D("event 1: xz_cell", 200, -3500., 3500., 200, -3500., 3500.); + c2_xz_cell[2] = aida.histogram2D("event 2: xz_cell", 200, -3500., 3500., 200, -3500., 3500.); + c2_xz_cell[3] = aida.histogram2D("event 3: xz_cell", 200, -3500., 3500., 200, -3500., 3500.); + c2_xz_cell[4] = aida.histogram2D("event 4: xz_cell", 200, -3500., 3500., 200, -3500., 3500.); + c2_xz_cell[5] = aida.histogram2D("event 5: xz_cell", 200, -3500., 3500., 200, -3500., 3500.); + c2_xz_cell[6] = aida.histogram2D("event 6: xz_cell", 200, -3500., 3500., 200, -3500., 3500.); + c2_xz_cell[7] = aida.histogram2D("event 7: xz_cell", 200, -3500., 3500., 200, -3500., 3500.); + c2_xz_cell[8] = aida.histogram2D("event 8: xz_cell", 200, -3500., 3500., 200, -3500., 3500.); + c2_xz_cell[9] = aida.histogram2D("event 9: xz_cell", 200, -3500., 3500., 200, -3500., 3500.); + + c2_yz_cell[0] = aida.histogram2D("event 0: yz_cell", 200, -3500., 3500., 200, -3500., 3500.); + c2_yz_cell[1] = aida.histogram2D("event 1: yz_cell", 200, -3500., 3500., 200, -3500., 3500.); + c2_yz_cell[2] = aida.histogram2D("event 2: yz_cell", 200, -3500., 3500., 200, -3500., 3500.); + c2_yz_cell[3] = aida.histogram2D("event 3: yz_cell", 200, -3500., 3500., 200, -3500., 3500.); + c2_yz_cell[4] = aida.histogram2D("event 4: yz_cell", 200, -3500., 3500., 200, -3500., 3500.); + c2_yz_cell[5] = aida.histogram2D("event 5: yz_cell", 200, -3500., 3500., 200, -3500., 3500.); + c2_yz_cell[6] = aida.histogram2D("event 6: yz_cell", 200, -3500., 3500., 200, -3500., 3500.); + c2_yz_cell[7] = aida.histogram2D("event 7: yz_cell", 200, -3500., 3500., 200, -3500., 3500.); + c2_yz_cell[8] = aida.histogram2D("event 8: yz_cell", 200, -3500., 3500., 200, -3500., 3500.); + c2_yz_cell[9] = aida.histogram2D("event 9: yz_cell", 200, -3500., 3500., 200, -3500., 3500.); + + c2_xz_step[0] = aida.histogram2D("event 0: xz_step", 200, -3500., 3500., 200, -3500., 3500.); + c2_xz_step[1] = aida.histogram2D("event 1: xz_step", 200, -3500., 3500., 200, -3500., 3500.); + c2_xz_step[2] = aida.histogram2D("event 2: xz_step", 200, -3500., 3500., 200, -3500., 3500.); + c2_xz_step[3] = aida.histogram2D("event 3: xz_step", 200, -3500., 3500., 200, -3500., 3500.); + c2_xz_step[4] = aida.histogram2D("event 4: xz_step", 200, -3500., 3500., 200, -3500., 3500.); + c2_xz_step[5] = aida.histogram2D("event 5: xz_step", 200, -3500., 3500., 200, -3500., 3500.); + c2_xz_step[6] = aida.histogram2D("event 6: xz_step", 200, -3500., 3500., 200, -3500., 3500.); + c2_xz_step[7] = aida.histogram2D("event 7: xz_step", 200, -3500., 3500., 200, -3500., 3500.); + c2_xz_step[8] = aida.histogram2D("event 8: xz_step", 200, -3500., 3500., 200, -3500., 3500.); + c2_xz_step[9] = aida.histogram2D("event 9: xz_step", 200, -3500., 3500., 200, -3500., 3500.); + + c2_yz_step[0] = aida.histogram2D("event 0: yz_step", 200, -3500., 3500., 200, -3500., 3500.); + c2_yz_step[1] = aida.histogram2D("event 1: yz_step", 200, -3500., 3500., 200, -3500., 3500.); + c2_yz_step[2] = aida.histogram2D("event 2: yz_step", 200, -3500., 3500., 200, -3500., 3500.); + c2_yz_step[3] = aida.histogram2D("event 3: yz_step", 200, -3500., 3500., 200, -3500., 3500.); + c2_yz_step[4] = aida.histogram2D("event 4: yz_step", 200, -3500., 3500., 200, -3500., 3500.); + c2_yz_step[5] = aida.histogram2D("event 5: yz_step", 200, -3500., 3500., 200, -3500., 3500.); + c2_yz_step[6] = aida.histogram2D("event 6: yz_step", 200, -3500., 3500., 200, -3500., 3500.); + c2_yz_step[7] = aida.histogram2D("event 7: yz_step", 200, -3500., 3500., 200, -3500., 3500.); + c2_yz_step[8] = aida.histogram2D("event 8: yz_step", 200, -3500., 3500., 200, -3500., 3500.); + c2_yz_step[9] = aida.histogram2D("event 9: yz_step", 200, -3500., 3500., 200, -3500., 3500.); + } + + public void startOfData() + { + try { + setup(); + } catch (Exception e) { + throw new RuntimeException(e); + } + } + + public void process(EventHeader event) + { + // parameter for slope = 0.084 + // FIXME: What are these parameters? Should be settable on Driver? + double q0 = -0.062; // ????? + double thr = 0.400; // charge cut + double dcut = 0.90; // in mm unit + + List<SimCalorimeterHit> barrelHits = event.get(SimCalorimeterHit.class, hcalBarrelCollectionName); + System.out.println("number of hits in barrel = " + barrelHits.size()); + + List<SimCalorimeterHit> endcapHits = event.get(SimCalorimeterHit.class, hcalEndcapCollectionName); + System.out.println("number of hits in endcap = " + endcapHits.size()); + + IDDecoder decoder = event.getMetaData(barrelHits).getIDDecoder(); + + /* + * // id = 0 doesn't exist --> id=0 can be used to indicate no cell found decoder.setID(0); Hep3Vector + * Pos = decoder.getPositionVector(); System.out.println("position for id(0) = "+Pos); + */ + long[] ordered_ids = new long[25]; + + ArrayList<Hep3Vector> used_points = new ArrayList<Hep3Vector>(); + int count_points = 0; + + ArrayList<RPCHit> br_rpchits = new ArrayList<RPCHit>(); // hit storage for barrel hits after rpc + // simulation + ArrayList<RPCHit> ec_rpchits = new ArrayList<RPCHit>(); // hit storage for endcap hits after rpc + // simulation + + int count = 0; + for (SimCalorimeterHit hit : barrelHits) { + decoder.setID(hit.getCellID()); + Hep3Vector cellPos = decoder.getPositionVector(); + int ncontribs = hit.getMCParticleCount(); + + long[] nb_ids = decoder.getNeighbourIDs(0, 2, 2); + if (fillHistograms) + c1_nb_ct_br.fill(nb_ids.length); + + for (int i = 0; i < 25; i++) { + ordered_ids[i] = 0; // make sure to have to way to tell if a neighboring cell is not + // available (id = 0) + } + + // these are two independent, orthogonal vector bases in the readout pads plane + Hep3Vector vx = new BasicHep3Vector(); + Hep3Vector vy = new BasicHep3Vector(); + + // here are the two compoments of the local point position within a cell, according to the + // directions defined by the above bases + double pdx = 0.; + double pdy = 0.; + + long[] nb_final_ids = new long[24]; + int cnt = 0; + if (nb_ids.length > 0) // for all neighbors, need to remove cells that are not on the same + // detector sector (and thus, not on the same RPC) + { + ArrayList<Hep3Vector> bases = new ArrayList<Hep3Vector>(); + + cnt = 0; + for (int i = 0; i < nb_ids.length; i++) { + decoder.setID(nb_ids[i]); + Hep3Vector cellPos_i = decoder.getPositionVector(); + Hep3Vector vi0 = VecOp.sub(cellPos_i, cellPos); + double dist = Math.sqrt((cellPos.x() - cellPos_i.x()) * (cellPos.x() - cellPos_i.x()) + (cellPos.y() - cellPos_i.y()) * (cellPos.y() - cellPos_i.y()) + (cellPos.z() - cellPos_i.z()) * (cellPos.z() - cellPos_i.z())); + + if ((Math.abs(dist - 10.) < 0.0001) || (Math.abs(dist - 14.142136) < 0.0001) || (Math.abs(dist - 20.) < 0.0001) || (Math.abs(dist - 22.36068) < 0.0001) || (Math.abs(dist - 28.284271) < 0.0001)) { + nb_final_ids[cnt] = nb_ids[i]; + cnt++; + } else { + // System.out.println(" dist = "+dist+" cnt = "+cnt); + } + + if (Math.abs(dist - 10.) < 0.0001) + bases.add(vi0); + + } + + // System.out.println(" bases.size() = "+bases.size()); + if (bases.size() < 3) + System.out.println(" problem finding enough vector bases, bases.size() = " + bases.size()); + vx = bases.get(0); + vy = bases.get(1); + if ((Math.sqrt(Math.abs((vx.x()) * (vy.x()) + (vx.y()) * (vy.y()) + (vx.z()) * (vy.z()))) - 10.) < 0.0001) + vy = bases.get(2); + /* + * for (int i = 0; i < bases.size(); i++) { + * System.out.println(" vect "+i+" = "+bases.get(i)); } System.out.println(" vx = "+vx); + * System.out.println(" vy = "+vy); + */ + if (Math.sqrt(Math.abs((vx.x()) * (vy.x()) + (vx.y()) * (vy.y()) + (vx.z()) * (vy.z()))) > 0.0001) + System.out.println(" vx*vy (barrel) = " + ((vx.x()) * (vy.x()) + (vx.y()) * (vy.y()) + (vx.z()) * (vy.z()))); + + for (int i = 0; i < cnt; i++) { + decoder.setID(nb_final_ids[i]); + Hep3Vector cellPos_i = decoder.getPositionVector(); + Hep3Vector vi0 = VecOp.sub(cellPos_i, cellPos); + + double dx = ((vx.x()) * (vi0.x()) + (vx.y()) * (vi0.y()) + (vx.z()) * (vi0.z())) / 10.; + double dy = ((vy.x()) * (vi0.x()) + (vy.y()) * (vi0.y()) + (vy.z()) * (vi0.z())) / 10.; + int idx = (int) Math.floor(dx / 10. + 0.00001); + int idy = (int) Math.floor(dy / 10. + 0.00001); + int ind = idx + 2 + (idy + 2) * 5; + + // if (event.getEventNumber() == 1) + // System.out.println("barrel i = "+i+" dx = "+dx+" dy = "+dy+" idx = "+idx+" idy = "+idy+" ind = "+ind); + + ordered_ids[ind] = nb_final_ids[i]; + } + ordered_ids[12] = hit.getCellID(); // beside neighboring cells, also need to set id for + // the hit cell itself. + + } + if (fillHistograms) + c1_nb_ct_br_final.fill(cnt); + + count++; + // if (count < 10000) { + if (count > -1) { + // if (event.getEventNumber() == 1) System.out.println("barrel hit number: "+count); + + for (int i = 0; i < ncontribs; i++) { + float stepPos[] = hit.getStepPosition(i); + Hep3Vector stepVec = new BasicHep3Vector(stepPos[0], stepPos[1], stepPos[2]); + + int ifound = 0; + count_points++; + if (used_points.size() > 0) { + for (Hep3Vector ivec : used_points) { + // if + // (Math.sqrt((ivec.x()-stepVec.x())*(ivec.x()-stepVec.x())+(ivec.y()-stepVec.y())*(ivec.y()-stepVec.y())+(ivec.z()-stepVec.z())*(ivec.z()-stepVec.z())) + // < dcut) ifound = 1; + Hep3Vector tmpv = VecOp.sub(ivec, stepVec); + if (Math.sqrt(VecOp.dot(tmpv, tmpv)) < dcut) + ifound = 1; + // if (event.getEventNumber() == 1) + // System.out.println(" sqrt(VecOp.dot(tmpv, tmpv)) = "+Math.sqrt(VecOp.dot(tmpv, + // tmpv))+" ivec = "+ivec+" stepVec = "+stepVec); + } + + if (ifound == 0) + used_points.add(stepVec); + } else { + used_points.add(stepVec); + } + + if (ifound == 0) // only deal with points that survived dcut + { + Hep3Vector pdr = VecOp.sub(stepVec, cellPos); + pdx = VecOp.dot(pdr, vx) / 10. + 5.; + pdy = VecOp.dot(pdr, vy) / 10. + 5.; + // if (event.getEventNumber() < 1) + // System.out.println("barrel pdx = "+pdx+" pdy = "+pdy); + if ((pdx < 0.) || (pdx > 10.) || (pdy < 0.) || (pdy > 10.)) + System.out.println("out of bound point position!!!!!!!!!!!!!! barrel pdx = " + pdx + " pdy = " + pdy); + + double rnd = Math.random(); // generate total charge here + if (rnd == 1.) + rnd = rnd - 0.0000001; + int i1 = (int) Math.floor(rnd * 1000.); + int i2 = i1 + 1; + + double icharge = 0.; + if (Math.abs(i2 * 1.0 - rnd * 1000.) < 0.00001) { + //icharge = tabCharge[i2]; + icharge = chargeTables.getCharge(i2); + } else { + double k = (rnd * 1000. - i1 * 1.) / (i2 * 1. - rnd * 1000.); + icharge = (chargeTables.getCharge(i1) + chargeTables.getCharge(i2) * k) / (1 + k); + } + + icharge = icharge / 1100. - q0; // done generating total charge + // if (event.getEventNumber() == 1) + // System.out.println("barrel icharge = "+icharge); + + pdx = pdx / 10.; // change pdx into cm unit + pdy = pdy / 10.; // change pdx into cm unit + // if (event.getEventNumber() < 1) + // System.out.println("barrel pdx = "+pdx+" pdy = "+pdy); + + double[] charge = new double[25]; // start charge distribution calulation + int ix1 = (int) Math.floor(pdx / 0.5 * 100); + int iy1 = (int) Math.floor(pdy / 0.5 * 100); + if (ix1 == 200) + ix1 = 199; + if (iy1 == 200) + iy1 = 199; + int ix2 = ix1 + 1; + int iy2 = iy1 + 1; + + double mid1 = 0.; + double mid2 = 0.; + for (int k = 0; k < 25; k++) { + if (Math.abs(ix2 * 1.0 - pdx * 200.) < 0.00001) { + mid1 = chargeTables.getPadCharge(ix2, iy1, k); + mid2 = chargeTables.getPadCharge(ix2, iy2, k); + } else { + double k1 = (pdx * 200. - ix1 * 1.) / (ix2 * 1. - pdx * 200.); + mid1 = (chargeTables.getPadCharge(ix1, iy1, k) + chargeTables.getPadCharge(ix2, iy1, k) * k1) / (1 + k1); + mid2 = (chargeTables.getPadCharge(ix1, iy2, k) + chargeTables.getPadCharge(ix2, iy2, k) * k1) / (1 + k1); + } + + if (Math.abs(iy2 * 1.0 - pdy * 200.) < 0.00001) { + charge[k] = icharge * mid2; + } else { + double k2 = (pdy * 200. - iy1 * 1.) / (iy2 * 1. - pdy * 200.); + charge[k] = icharge * (mid1 + mid2 * k2) / (1 + k2); + } + + // if (event.getEventNumber() < 1) + // System.out.println("barrel charge["+k+"] = "+charge[k]); + + if ((Math.abs(ordered_ids[k]) > 0) && (charge[k] > 0)) // pad exist on the + // neighber or hit pad + // list, and there's + // charge to deposit + { + if (br_rpchits.size() == 0) // first hit, just add + { + RPCHit tmphit = new RPCHit(ordered_ids[k], charge[k]); + br_rpchits.add(tmphit); + } else // need to see if the pad is already there + { + int hfound = 0; + int j = 0; + while ((hfound == 0) && (j < br_rpchits.size())) { + if (br_rpchits.get(j).getCid() == ordered_ids[k]) { + hfound = 1; + br_rpchits.get(j).addCharge(charge[k]); + } + + j++; + } + + if (hfound == 0) { + RPCHit tmphit = new RPCHit(ordered_ids[k], charge[k]); + br_rpchits.add(tmphit); + } + } + } + // if (event.getEventNumber() == 1) + // System.out.println("ordered_ids[k] = "+ordered_ids[k]); + // if (event.getEventNumber() == 1) + // System.out.println("barrel cells with charge = "+br_rpchits.size()); + + } // done with charge distribution calulation + + } + + //if (event.getEventNumber() < 10) { + // if ((hits.size() > 0)&&(hits_ec.size() > 0)&&(count_b < 10)) { + // System.out.println(" barrel: cell pos = " + cellPos); // Print cell position. + // System.out.println(" barrel: absolute step pos = " + stepVec); // Print + // absolute step position. + // System.out.println(" barrel: relative step pos = " + VecOp.sub(stepVec, + // cellPos)); // Print relative step position. + + if (fillHistograms) { + c2_xz_cell[event.getEventNumber()].fill(cellPos.z(), cellPos.x()); + c2_xz_step[count_b].fill(stepVec.z(), stepVec.x()); + + c2_yz_cell[event.getEventNumber()].fill(cellPos.z(), cellPos.y()); + c2_yz_step[count_b].fill(stepVec.z(), stepVec.y()); + //} + + c1_cell_x.fill(cellPos.x()); + c1_cell_y.fill(cellPos.y()); + c1_cell_z.fill(cellPos.z()); + c1_step_x.fill(VecOp.sub(stepVec, cellPos).x()); + c1_step_y.fill(VecOp.sub(stepVec, cellPos).y()); + c1_step_z.fill(VecOp.sub(stepVec, cellPos).z()); + } + } + } + } + + // System.out.println("before d cut, barrel points = "+count_points); + // System.out.println("after d cut, barrel points = "+used_points.size()); + used_points.clear(); + count_points = 0; + // System.out.println("before dealing with endcap hits, before thr cut, barrel cells with charge = "+br_rpchits.size()); + + decoder = event.getMetaData(endcapHits).getIDDecoder(); + + count = 0; + for (SimCalorimeterHit hit : endcapHits) { + decoder.setID(hit.getCellID()); + Hep3Vector cellPos = decoder.getPositionVector(); + int ncontribs = hit.getMCParticleCount(); + + long[] nb_ids = decoder.getNeighbourIDs(0, 2, 2); + if (fillHistograms) + c1_nb_ct_ec.fill(nb_ids.length); + + for (int i = 0; i < 25; i++) { + ordered_ids[i] = 0; // make sure to have to way to tell if a neighboring cell is not + // available (id = 0) + } + + // these are two independent, orthogonal vector bases in the readout pads plane + Hep3Vector vx = new BasicHep3Vector(); + Hep3Vector vy = new BasicHep3Vector(); + + // here are the two compoments of the local point position within a cell, according to the + // directions defined by the above bases + double pdx = 0.; + double pdy = 0.; + + long[] nb_final_ids = new long[24]; + int cnt = 0; + if (nb_ids.length > 0) // for all neighbors, need to remove cells that are not on the same + // detector sector (and thus, not on the same RPC) + { + ArrayList<Hep3Vector> bases = new ArrayList<Hep3Vector>(); + + cnt = 0; + for (int i = 0; i < nb_ids.length; i++) { + decoder.setID(nb_ids[i]); + Hep3Vector cellPos_i = decoder.getPositionVector(); + Hep3Vector vi0 = VecOp.sub(cellPos_i, cellPos); + double dist = Math.sqrt((cellPos.x() - cellPos_i.x()) * (cellPos.x() - cellPos_i.x()) + (cellPos.y() - cellPos_i.y()) * (cellPos.y() - cellPos_i.y()) + (cellPos.z() - cellPos_i.z()) * (cellPos.z() - cellPos_i.z())); + + if ((Math.abs(dist - 10.) < 0.0001) || (Math.abs(dist - 14.142136) < 0.0001) || (Math.abs(dist - 20.) < 0.0001) || (Math.abs(dist - 22.36068) < 0.0001) || (Math.abs(dist - 28.284271) < 0.0001)) { + nb_final_ids[cnt] = nb_ids[i]; + cnt++; + } else { + // System.out.println(" dist = "+dist+" cnt = "+cnt); + } + + if (Math.abs(dist - 10.) < 0.0001) + bases.add(vi0); + + } + + // System.out.println(" bases.size() = "+bases.size()); + if (bases.size() < 3) + System.out.println(" problem finding enough vector bases, bases.size() = " + bases.size()); + vx = bases.get(0); + vy = bases.get(1); + if ((Math.sqrt(Math.abs((vx.x()) * (vy.x()) + (vx.y()) * (vy.y()) + (vx.z()) * (vy.z()))) - 10.) < 0.0001) + vy = bases.get(2); + /* + * for (int i = 0; i < bases.size(); i++) { + * System.out.println(" vect "+i+" = "+bases.get(i)); } System.out.println(" vx = "+vx); + * System.out.println(" vy = "+vy); + */ + if (Math.sqrt(Math.abs((vx.x()) * (vy.x()) + (vx.y()) * (vy.y()) + (vx.z()) * (vy.z()))) > 0.0001) + System.out.println(" vx*vy (endcap) = " + ((vx.x()) * (vy.x()) + (vx.y()) * (vy.y()) + (vx.z()) * (vy.z()))); + + for (int i = 0; i < cnt; i++) { + decoder.setID(nb_final_ids[i]); + Hep3Vector cellPos_i = decoder.getPositionVector(); + Hep3Vector vi0 = VecOp.sub(cellPos_i, cellPos); + + double dx = ((vx.x()) * (vi0.x()) + (vx.y()) * (vi0.y()) + (vx.z()) * (vi0.z())) / 10.; + double dy = ((vy.x()) * (vi0.x()) + (vy.y()) * (vi0.y()) + (vy.z()) * (vi0.z())) / 10.; + int idx = (int) Math.floor(dx / 10. + 0.00001); + int idy = (int) Math.floor(dy / 10. + 0.00001); + int ind = idx + 2 + (idy + 2) * 5; + + // if (event.getEventNumber() < 50) + // System.out.println("endcap i = "+i+" dx = "+dx+" dy = "+dy+" idx = "+idx+" idy = "+idy+" ind = "+ind); + + ordered_ids[ind] = nb_final_ids[i]; + } + ordered_ids[12] = hit.getCellID(); // beside neighboring cells, also need to set id for + // the hit cell itself. + + } + if (fillHistograms) + c1_nb_ct_ec_final.fill(cnt); + + count++; + // if (count < 10000) { + if (count > -1) { + // System.out.println("endcap hit number: "+count); + + for (int i = 0; i < ncontribs; i++) { + float stepPos[] = hit.getStepPosition(i); + Hep3Vector stepVec = new BasicHep3Vector(stepPos[0], stepPos[1], stepPos[2]); + + int ifound = 0; + count_points++; + if (used_points.size() > 0) { + for (Hep3Vector ivec : used_points) { + // if + // (Math.sqrt((ivec.x()-stepVec.x())*(ivec.x()-stepVec.x())+(ivec.y()-stepVec.y())*(ivec.y()-stepVec.y())+(ivec.z()-stepVec.z())*(ivec.z()-stepVec.z())) + // < dcut) ifound = 1; + Hep3Vector tmpv = VecOp.sub(ivec, stepVec); + if (Math.sqrt(VecOp.dot(tmpv, tmpv)) < dcut) + ifound = 1; + } + + if (ifound == 0) + used_points.add(stepVec); + } else { + used_points.add(stepVec); + } + + if (ifound == 0) // only deal with points that survived dcut + { + Hep3Vector pdr = VecOp.sub(stepVec, cellPos); + pdx = VecOp.dot(pdr, vx) / 10. + 5.; + pdy = VecOp.dot(pdr, vy) / 10. + 5.; + // if (event.getEventNumber() < 3) + // System.out.println("endcap pdx = "+pdx+" pdy = "+pdy); + if ((pdx < 0.) || (pdx > 10.) || (pdy < 0.) || (pdy > 10.)) + System.out.println("out of bound point position!!!!!!!!!!!!!! endcap pdx = " + pdx + " pdy = " + pdy); + + double rnd = Math.random(); // generate total charge here + if (rnd == 1.) + rnd = rnd - 0.0000001; + int i1 = (int) Math.floor(rnd * 1000.); + int i2 = i1 + 1; + + double icharge = 0.; + if (Math.abs(i2 * 1.0 - rnd * 1000.) < 0.00001) { + icharge = chargeTables.getCharge(i2); + } else { + double k = (rnd * 1000. - i1 * 1.) / (i2 * 1. - rnd * 1000.); + icharge = (chargeTables.getCharge(i1) + chargeTables.getCharge(i2) * k) / (1 + k); + } + + icharge = icharge / 1100. - q0; // done generating total charge + // if (event.getEventNumber() < 3) + // System.out.println("endcap icharge = "+icharge); + + pdx = pdx / 10.; // change pdx into cm unit + pdy = pdy / 10.; // change pdx into cm unit + // if (event.getEventNumber() < 3) + // System.out.println("endcap pdx = "+pdx+" pdy = "+pdy); + + double[] charge = new double[25]; // start charge distribution calulation + int ix1 = (int) Math.floor(pdx / 0.5 * 100); + int iy1 = (int) Math.floor(pdy / 0.5 * 100); + if (ix1 == 200) + ix1 = 199; + if (iy1 == 200) + iy1 = 199; + int ix2 = ix1 + 1; + int iy2 = iy1 + 1; + + double mid1 = 0.; + double mid2 = 0.; + for (int k = 0; k < 25; k++) { + if (Math.abs(ix2 * 1.0 - pdx * 200.) < 0.00001) { + mid1 = chargeTables.getPadCharge(ix2, iy1, k); + mid2 = chargeTables.getPadCharge(ix2, iy2, k); + } else { + double k1 = (pdx * 200. - ix1 * 1.) / (ix2 * 1. - pdx * 200.); + mid1 = (chargeTables.getPadCharge(ix1, iy1, k) + chargeTables.getPadCharge(ix2, iy1, k) * k1) / (1 + k1); + mid2 = (chargeTables.getPadCharge(ix1, iy2, k) + chargeTables.getPadCharge(ix2, iy2, k) * k1) / (1 + k1); + } + + if (Math.abs(iy2 * 1.0 - pdy * 200.) < 0.00001) { + charge[k] = icharge * mid2; + } else { + double k2 = (pdy * 200. - iy1 * 1.) / (iy2 * 1. - pdy * 200.); + charge[k] = icharge * (mid1 + mid2 * k2) / (1 + k2); + } + + // if (event.getEventNumber() < 3) + // System.out.println("endcap charge["+k+"] = "+charge[k]); + + if ((Math.abs(ordered_ids[k]) > 0) && (charge[k] > 0)) // pad exist on the + // neighber or hit pad + // list, and there's + // charge to deposit + { + if (ec_rpchits.size() == 0) // first hit, just add + { + RPCHit tmphit = new RPCHit(ordered_ids[k], charge[k]); + ec_rpchits.add(tmphit); + } else // need to see if the pad is already there + { + int hfound = 0; + int j = 0; + while ((hfound == 0) && (j < ec_rpchits.size())) { + if (ec_rpchits.get(j).getCid() == ordered_ids[k]) { + hfound = 1; + ec_rpchits.get(j).addCharge(charge[k]); + } + + j++; + } + + if (hfound == 0) { + RPCHit tmphit = new RPCHit(ordered_ids[k], charge[k]); + ec_rpchits.add(tmphit); + } + } + } + + } // done with charge distribution calulation + + } + + //if (event.getEventNumber() < 10) { + // if ((hits.size() > 0)&&(hits_ec.size() > 0)&&(count_b < 10)) { + // System.out.println(" endcap: cell pos = " + cellPos); // Print cell position. + // System.out.println(" endcap: absolute step pos = " + stepVec); // Print + // absolute step position. + // System.out.println(" endcap: relative step pos = " + VecOp.sub(stepVec, + // cellPos)); // Print relative step position. + + if (fillHistograms ) { + c2_xz_cell[event.getEventNumber()].fill(cellPos.z(), cellPos.x()); + c2_xz_step[count_b].fill(stepVec.z(), stepVec.x()); + + c2_yz_cell[event.getEventNumber()].fill(cellPos.z(), cellPos.y()); + c2_yz_step[count_b].fill(stepVec.z(), stepVec.y()); + //} + c1_cell_x.fill(cellPos.x()); + c1_cell_y.fill(cellPos.y()); + c1_cell_z.fill(cellPos.z()); + c1_step_x.fill(VecOp.sub(stepVec, cellPos).x()); + c1_step_y.fill(VecOp.sub(stepVec, cellPos).y()); + c1_step_z.fill(VecOp.sub(stepVec, cellPos).z()); + } + + } + } + } + + // System.out.println("before d cut, endcap points = "+count_points); + // System.out.println("after d cut, endcap points = "+used_points.size()); + used_points.clear(); + count_points = 0; + + if ((barrelHits.size() > 0) && (endcapHits.size() > 0)) + count_b++; + + System.out.println("before thr cut, barrel cells with charge = " + br_rpchits.size()); + System.out.println("before thr cut, endcap cells with charge = " + ec_rpchits.size()); + + ArrayList<RPCHit> br_final = new ArrayList<RPCHit>(); // barrel hits after rpc simulation + ArrayList<RPCHit> ec_final = new ArrayList<RPCHit>(); // endcap hits after rpc simulation + + decoder = event.getMetaData(barrelHits).getIDDecoder(); + for (int i = 0; i < br_rpchits.size(); i++) { + if (br_rpchits.get(i).getCharge() > thr) { + br_final.add(br_rpchits.get(i)); + + //if (event.getEventNumber() < 10) { + if (fillHistograms) { + decoder.setID(br_rpchits.get(i).getCid()); + Hep3Vector cPos = decoder.getPositionVector(); + c2_xz_step[event.getEventNumber()].fill(cPos.z(), cPos.x()); + c2_yz_step[event.getEventNumber()].fill(cPos.z(), cPos.y()); + } + //} + } + } + + decoder = event.getMetaData(endcapHits).getIDDecoder(); + for (int i = 0; i < ec_rpchits.size(); i++) { + if (ec_rpchits.get(i).getCharge() > thr) { + ec_final.add(ec_rpchits.get(i)); + if (fillHistograms) { + //if (event.getEventNumber() < 10) { + decoder.setID(ec_rpchits.get(i).getCid()); + Hep3Vector cPos = decoder.getPositionVector(); + c2_xz_step[event.getEventNumber()].fill(cPos.z(), cPos.x()); + c2_yz_step[event.getEventNumber()].fill(cPos.z(), cPos.y()); + //} + } + } + } + + System.out.println("final barrel hits = " + br_final.size()); + System.out.println("final endcap hits = " + ec_final.size()); + + //br_rpchits.clear(); + //br_final.clear(); + //ec_rpchits.clear(); + //ec_final.clear(); + + int flag = 0; + flag = flag | (1 << LCIOConstants.CHBIT_LONG); + flag = flag | (1 << LCIOConstants.RCHBIT_ID1); + + // Store barrel hits in event. + LCMetaData barrelMetaData = event.getMetaData(barrelHits); + event.put( + barrelMetaData.getName() + collectionOutputTag, + br_final, + CalorimeterHit.class, + flag, + barrelMetaData.getName()); + + // Store endcap hits in event. + LCMetaData endcapMetaData = event.getMetaData(endcapHits); + event.put(endcapMetaData.getName() + collectionOutputTag, + ec_final, + CalorimeterHit.class, + 0, + endcapMetaData.getName()); + } +}
\ No newline at end of file
diff -N RPCHit.java --- /dev/null 1 Jan 1970 00:00:00 -0000 +++ RPCHit.java 1 Feb 2013 01:54:56 -0000 1.1 @@ -0,0 +1,28 @@
+package org.lcsim.rpc; + +import org.lcsim.event.base.BaseCalorimeterHit; + +// FIXME: This class can probably be removed once we figure out which LCIO type should be used. +// For now it extends CalorimeterHit. +public class RPCHit extends BaseCalorimeterHit +{ + public RPCHit(long cid, double charge) + { + super(0., charge, 0., 0, cid, 0); + } + + public long getCid() + { + return id; + } + + public double getCharge() + { + return rawEnergy; + } + + public void addCharge(double addcharge) + { + rawEnergy += addcharge; + } +}
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