Difference between revisions of "DV Plotting XSect"
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Line 8: | Line 8: | ||
float angle,dSigma_dOmega; | float angle,dSigma_dOmega; | ||
double alpha=7.2973525664e-3; | double alpha=7.2973525664e-3; | ||
− | double E_CM=53e6; | + | double E_CM=53e6; //CM E for 11GeV incident electrons |
/* using equation from Landau-Lifshitz & Azfar */ | /* using equation from Landau-Lifshitz & Azfar */ | ||
/* units in MeV */ | /* units in MeV */ | ||
− | for(angle=90;angle<=180; angle=angle+. | + | for(angle=90;angle<=180; angle=angle+.5) |
+ | // for(angle=90;angle<=180; angle=angle+1) | ||
+ | |||
{ | { | ||
− | dSigma_dOmega=(alpha*(3+cos(angle*3. | + | dSigma_dOmega=(alpha*(3+cos(angle*3.14159265359/180)*cos(angle*3.14159265359/180))); |
dSigma_dOmega=dSigma_dOmega*dSigma_dOmega; | dSigma_dOmega=dSigma_dOmega*dSigma_dOmega; | ||
− | dSigma_dOmega=dSigma_dOmega/(4*E_CM*E_CM*sin(angle*3. | + | dSigma_dOmega=dSigma_dOmega/(4*E_CM*E_CM*sin(angle*3.14159265359/180)*sin(angle*3.14159265359/180) |
+ | *sin(angle*3.14159265359/180)*sin(angle*3.14159265359/180)); | ||
dSigma_dOmega=dSigma_dOmega*1e18; | dSigma_dOmega=dSigma_dOmega*1e18; | ||
− | dSigma_dOmega=dSigma_dOmega*.3892e-3;//barns | + | dSigma_dOmega=dSigma_dOmega*.3892e-3; //barns |
− | dSigma_dOmega=dSigma_dOmega/ | + | dSigma_dOmega=dSigma_dOmega/2; //2 electrons for LH2 |
fprintf(stdout," %f\t%f\n", angle, dSigma_dOmega); | fprintf(stdout," %f\t%f\n", angle, dSigma_dOmega); | ||
} | } |
Revision as of 17:26, 28 June 2016
Creating a program called MollerDiffXSect.c
#include <stdio.h> #include <stdlib.h> #include <math.h> main() { float angle,dSigma_dOmega; double alpha=7.2973525664e-3; double E_CM=53e6; //CM E for 11GeV incident electrons /* using equation from Landau-Lifshitz & Azfar */ /* units in MeV */ for(angle=90;angle<=180; angle=angle+.5) // for(angle=90;angle<=180; angle=angle+1) { dSigma_dOmega=(alpha*(3+cos(angle*3.14159265359/180)*cos(angle*3.14159265359/180))); dSigma_dOmega=dSigma_dOmega*dSigma_dOmega; dSigma_dOmega=dSigma_dOmega/(4*E_CM*E_CM*sin(angle*3.14159265359/180)*sin(angle*3.14159265359/180) *sin(angle*3.14159265359/180)*sin(angle*3.14159265359/180)); dSigma_dOmega=dSigma_dOmega*1e18; dSigma_dOmega=dSigma_dOmega*.3892e-3; //barns dSigma_dOmega=dSigma_dOmega/2; //2 electrons for LH2 fprintf(stdout," %f\t%f\n", angle, dSigma_dOmega); } }
Creating a Makefile with contents:
CC = gcc DiffXSect: MollerDiffXSect.o $(CC) $(CFLAGS) MollerDiffXSect.o -lm -o DiffXSect MollerDiffXSect.o: MollerDiffXSect.c $(CC) $(CFLAGS) -c MollerDiffXSect.c
The program can be run with the commands:
make DiffXSect ./DiffXSect >DiffXSect.dat
This creates a data file with the scattering angle theta and the corresponding theoretical Moller differential cross-section for said angle. A c++ macro can be written to input this into root
void MollerDiffXSect2Root() { struct evt_t { Int_t event; Float_t Angle, dSigma_dOmega; }; ifstream in; in.open("DiffXSect.dat"); evt_t evt; Int_t nlines=0; int count=0; TFile *f = new TFile("DiffXSect.root","RECREATE"); TTree *tree = new TTree("DiffXSect","Moller Diff Xsect"); TH1F *Th=new TH1F("Theory","Theoretical Differential Cross Section",360,90,180); tree->Branch("evt",&evt.event,"event/F:Angle/F:dSigma_dOmega"); while(in.good()) { evt.event=nlines; in >> evt.Angle >> evt.dSigma_dOmega; if(nlines==count) { printf( " %d %f %f\n",evt.event, evt.Angle, evt.dSigma_dOmega); count=count+4; } nlines++; tree->Fill(); Th->Fill(evt.Angle,evt.dSigma_dOmega); } tree->Print(); tree->Write(); f->Write(); in.close(); delete tree; delete f; }
A data file is created with the differential cross-section for the scattering angle theta, by increments of 1
0 90.000000 0.000017 4 91.000000 0.000017 8 92.000000 0.000017 12 93.000000 0.000017 16 94.000000 0.000017 20 95.000000 0.000017 24 96.000000 0.000017 28 97.000000 0.000017 32 98.000000 0.000017 36 99.000000 0.000018 40 100.000000 0.000018 44 101.000000 0.000018 48 102.000000 0.000019 52 103.000000 0.000019 56 104.000000 0.000019 60 105.000000 0.000020 64 106.000000 0.000020 68 107.000000 0.000021 72 108.000000 0.000022 76 109.000000 0.000022 80 110.000000 0.000023 84 111.000000 0.000024 88 112.000000 0.000025 92 113.000000 0.000025 96 114.000000 0.000026 100 115.000000 0.000028 104 116.000000 0.000029 108 117.000000 0.000030 112 118.000000 0.000031 116 119.000000 0.000033 120 120.000000 0.000035 124 121.000000 0.000036 128 122.000000 0.000038 132 123.000000 0.000040 136 124.000000 0.000043 140 125.000000 0.000045 144 126.000000 0.000048 148 127.000000 0.000051 152 128.000000 0.000054 156 129.000000 0.000058 160 130.000000 0.000062 164 131.000000 0.000067 168 132.000000 0.000072 172 133.000000 0.000077 176 134.000000 0.000083 180 135.000000 0.000090 184 136.000000 0.000097 188 137.000000 0.000106 192 138.000000 0.000115 196 139.000000 0.000126 200 140.000000 0.000138 204 141.000000 0.000152 208 142.000000 0.000167 212 143.000000 0.000185 216 144.000000 0.000205 220 145.000000 0.000228 224 146.000000 0.000254 228 147.000000 0.000285 232 148.000000 0.000321 236 149.000000 0.000362 240 150.000000 0.000411 244 151.000000 0.000468 248 152.000000 0.000537 252 153.000000 0.000618 256 154.000000 0.000716 260 155.000000 0.000834 264 156.000000 0.000978