THE EGS5 CODE SYSTEM

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B.7 UCSAMPL5 — An Example of a “Complete” EGS5 UserCodeThe following user code, called UCSAMPL5, simulates electro-magnetic cascade showers initiatedby 1 GeV electrons that are incident (normally) on a 3 cm, semi-infinite slab of iron. The upstreamregion of the slab is vacuum and the downstream region is air at NTP. A particle is discardedwhenever it leaves the slab (on either side), or whenever its total energy falls below a presetcutoff energy of 100 MeV. (Note that the medium assigned to Region 3 is really not importantin this example, and was included solely for purposes of illustration.) Some of the stack variableinformation E(NP), Z(NP), W(NP), IQ(NP), IR(NP), plus the IARG value, is printed out on theprinter (first 15 lines only) for photons reaching Region 3.A total of 10 cases of incident electrons are run and the total energy fraction for each region issummed and printed out at the end of the run for an energy balance check.The UCSAMPL5 user code is given below.!***********************************************************************!! **************! * *! * ucsampl5.f *! * *! **************!! A complete example of a EGS5 user code, using a simple plane! geometry. For SLAC-R-730/KEK Report 2005-8.!! This user code corresponds to ucsampl4.mor for egs4.! The following shows the geometry!***********************************************************************! *! ------------------------------------------------- *! 1-Dimensional Plane Z Geometry (ucsampl5 example) *! ------------------------------------------------- *! *! Y (X into page) *! ^ *! | *! | | *! | Fe | Air *! | | *! | | *! 1 GeV | | *! ==========>+----+------------------------> Z *! electron 0 3.0 *! *344
!***********************************************************************!23456789|123456789|123456789|123456789|123456789|123456789|123456789|12!-----------------------------------------------------------------------!------------------------------- main code -----------------------------!-----------------------------------------------------------------------!-----------------------------------------------------------------------! Step 1. Initialization!-----------------------------------------------------------------------implicit none! ------------! EGS5 COMMONs! ------------include ’include/egs5_h.f’! Main EGS "header" fileinclude ’include/egs5_bounds.f’include ’include/egs5_edge.f’include ’include/egs5_media.f’include ’include/egs5_misc.f’include ’include/egs5_thresh.f’include ’include/egs5_useful.f’include ’include/egs5_usersc.f’include ’include/egs5_userxt.f’include ’include/randomm.f’! ----------------------! Auxiliary-code COMMONs! ----------------------include ’auxcommons/lines.f’common/passit/zthickreal*8 zthickcommon/totals/esum(3)real*8 esumreal*8 ei,ekin,etot,totke,xi,yi,zi,* ui,vi,wi,wtireal tarray(2)! Argumentsreal t0,t1,timecpu,ttreal etimeinteger i,idinc,iqi,iri,j,ncasescharacter*24 medarr(2)! Local variables! ----------! Open files! ----------open(UNIT= 6,FILE=’egs5job.out’,STATUS=’unknown’)345
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THE EGS5 CODE SYSTEM 1Hideo Hirayam
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4.1 UCCYL - Cylinder-Slab Geometry
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E CONTENTS OF THE EGS5 DISTRIBUTION
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2.17 Convergence of energy depositi
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List of Tables2.1 Symbols used in E
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C.2 Goudsmit-Saunderson-related sub
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With the release of the EGS4 versio
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“shower book”.For various reaso
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1.2.2 EGS1About this time Nelson be
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MSCAT.These versions of EGS, PEGS,
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ten for energies less than 100 MeV
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- Molière multiple scattering (i.e
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EGS5. The primary advantages of thi
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ICRU37-compliant using the NIST dat
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high Z materials. Del Guerra et al.
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One of these six cross sections is
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at low energies. The latter, couple
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If E 1 and E 2 are expressions invo
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The result of this algorithm is tha
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2.4 Particle Transport SimulationTh
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from appropriate distribution funct
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parameters which may be needed. The
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arrived at their values in a very m
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Math FORTRAN ProgramTable 2.1 (cont
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Figure 2.2: Feynman diagrams for br
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defined byδ ij = 1 if i = j,0 othe
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Davies, Bethe and Maximon[49] (e.g.
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cross section given in Equation 2.4
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and use this as the variable to be
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we haveNow defineδ ′ = ∆ C ∆
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This agrees with formula (10) of Bu
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That is, using Equations 2.122 and
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d˘Σ P air, Run−timedE=[23 − 1
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Angular distribution formulasThe fo
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at either x = 0, x = (πE 0 ) 2 (i.
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The following table, derived from t
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Figure 2.3: Feynman diagrams for tw
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whereX 0 = radiation length (cm),n
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whereα ′ 1 =α ′ 2 =k 0′k 0
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+ 1 E 2′ − 1 E 1′− C 2 ln E
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PEGS functions BHABDM, BHABRM, and
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To find the limits of E, we first c
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Figure 2.5: Feynman diagram for sin
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Ī adj = average adjusted mean ioni
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Table 2.2 (cont.)Z Symbol Atomic De
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Table 2.3 (cont.)LABEL a m s x 0 x
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(c) If 10.5 ≤ −C < 11.0 then x
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obtain the real scattering angle. E
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ρ = material mass density (g/cm 3
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Hence,so thatln [1.13 + 3.76(αZ i
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g 3 (θ) =θ4 ()λf (0) (θ) + f (1
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Actually, b = 0 does not correspond
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Assume that an electron starts off
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At small path lengths t, a very lar
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xFinalDirectionφΘ∆xtInitialDire
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shown that this version of the rand
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and as we noted earlier, they are d
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FinalDirectionxEnergy HingesφΘt(
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Transport Steps,∆ E = E x ESTEPEt
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tranport step 1DEINITIAL1 DERESID1t
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= ∆E( ∣ ∣∣∣ dE−1 ∣ )
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Since the CSDA range is uniquely de
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short steps accurate, but slowstep
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Table 2.4: Materials used in refere
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Average Lateral Displacement (cm)0.
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100 MeV Electrons0.010.001LiCLWAlST
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actions involving photons with ener
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Cu 40 keVCounts (/keV/sr/source)10
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Table 2.6: Data sources for general
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2.16.2 Photoelectron Angular Distri
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where r 0 is the classical electron
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second term on the right-hand side
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ZθkYOφe0Xk0Figure 2.23: Photon sc
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Note the similarities and differenc
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XZωk0Oe0YFigure 2.25: Direction of
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W = Atomic, molecular and mixture w
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In order to use EGS5 to answer the
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write(6,100)100 FORMAT(’ PEGS5-ca
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! plate is 1 mm thick!-------------
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implicit noneinclude ’include/egs
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0.989 MeV kinetic energyBrem photon
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! locally (in fact EDEP = particles
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inmax=max(binmax,ebin(j))end dowrit
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0.40 0.0058 *0.60 0.0054 *0.80 0.00
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!----------------------------------
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endifif(loop.lt.3) thenwrite(6,120)
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180 FORMAT(/’ Knock-on electrons
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common/score/escore(3), iscore(3)re
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Brem photons can be created and any
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in any combination of 31 well speci
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end doend do! nmed and dunit defaul
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! ------------------------------clo
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if (iarg.eq.17) then! A Compton sca
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! the general purpose geometry subr
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eturnend!--------------------------
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open(UNIT= 6,FILE=’egs5job.out’
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write(6,130)130 format(/’ Start t
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icol=* int(dlog10(ebin(j)*10000.0/f
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0.0300 0.0000*0.0320 0.0001*0.0340
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0.0780 0.0014 *0.0800 0.0012 *0.082
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The main purpose of this section, h
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4.1.3 Leading Particle BiasingThe s
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• Sum the weighted energy deposit
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4z6Vac115Pb65Air749 1012AirAir8Vac
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Figure 4.3: UCBEND simulation at 3.
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necessary geometry input. The follo
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Appendix AEGS5 FLOW DIAGRAMSHideo H
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subroutineannihVersion051219-1435ia
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¡eq1anormr = 1./sqrt(anorm2)sineta
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1br = max(br,0.D0)ekse2 = br*ekines
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12 3br = br*pesg = eie*bryesesg.lt.
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¤ne¤nesubroutinecollis(lelec,irl,
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¦ne¦necallausgab(iarg)6iq(np).eq.
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subroutinecomptVersion051219-1435ic
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3456icprof(medium).eq.3noyescallran
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subroutinecounters_outVersion051227
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1234567noii.ne.jjyesnoledgb(ii,medi
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©ne1 2 3neispl = (2*neispl + 1)/3f
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subroutineelectr(ircode)ielectr = i
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7 8 9 10 11 12 13detot = e(np)-ecut
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2324 25 26 27 282930ustep.gt.dnear(
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4142 43 44 45 4647 48 49ecut(irnew)
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5859 60 61 6263 64tmscat.eq.0.0noye
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73 7475 76noedep.lt.e(np)yescallran
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subroutinehardx(charge,kEnergy,keIn
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1 2 3 4 5iz = izziz.eq.0noxsi = zer
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13 14 15 16 17sint.ne.0.yesrdev = m
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19im=1im=im+1im >nmednoyesnoiprofm(
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2223write(kmpo,1610)read(kmpi,1260)
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26 27 28iprofm(im).ne.1noyeswrite(6
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30 31 32 33 34esig0(i,im) = esig0(i
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36 37 38noiedgfl(ii).ne.0.or.iauger
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nokaug.eq.6calllshell(3)kaug.eq.7ka
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subroutinekxrayVersion051219-1435ik
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123dfl3aug(5,iz).eq.0.nonauger = na
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12 3 4rnnow.le.omegal2(iz) + f23(iz
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1 2dflx3(6,iz).eq.0.nonxray=nxray+1
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1impacr(ir(np)).eq.1.and.iedgfl(ir(
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12fject = (ktot - k1grd(iprt,ik1))
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56789thr = 1./eta"Central correctio
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1 2 3delta = delcm(medium)*del"Reje
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89101112galpha.ge.0.0yesnoximid = 0
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subroutinephotoVersion051219-1435"C
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4 5 6 7 8rnnow.le.pbran(i)noyesiz =
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121314beta = sqrt((eelec - RM)*(eel
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subroutinephotonVersion051219-1435i
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678910idisc.gt.0yesnoedep = 0.iarg
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1718192021iausfl(iarg+1)ne0nocallpa
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2728iausfl(iarg+1)ne0noircode = 2np
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subroutinerk1Version060313-0945open
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4 5 6j=1j=j+1j>neke-1noyesj.eq.1noj
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18 19 20 21 22 23elkeold = elkek1ol
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Page 313 and 314: 7 8read(17,'(72a1)') bufferread(17,
Page 315 and 316: subroutine shower(iqi,ei,xi,yi,zi,u
Page 317 and 318: subroutineuphi(ientry,lvl)Version05
Page 319 and 320: subroutinerandomset(rndum)Version05
Page 321 and 322: subroutinerluxinitVersion051219-143
Page 323 and 324: 1i=1i=i+1i>24noyesseeds(i) = real(i
Page 325 and 326: subroutinerluxinVersion051219-1435w
Page 327 and 328: Appendix BEGS5 USER MANUALHideo Hir
Page 329 and 330: Table B.1: Variable descriptions fo
Page 337 and 338: Table B.12: Variable descriptions f
Page 339 and 340: Optional parameter modificationsThe
Page 341 and 342: the call to PEGS5 may be skipped if
Page 343 and 344: egions. Execution of EGS5 is termin
Page 345 and 346: of the transport in the walls of el
Page 347 and 348: call rluxinitafter specifying LUXLE
Page 349 and 350: END OF FILE ON UNIT 12PROGRAM STOPP
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Page 355 and 356: subroutine howfarimplicit noneinclu
Page 357 and 358: Table B.18: IARG values program sta
Page 359: As an example of how to write an AU
Page 363 and 364: nreg=3do i=2,nregecut(i)=100.0pcut(
Page 365 and 366: nlines=0nwrite=15!-----------------
Page 367 and 368: if (nlines.lt.nwrite) thenwrite(6,1
Page 369 and 370: Appendix CPEGS USER MANUALHideo Hir
Page 371 and 372: is entered. On each pass through th
Page 373 and 374: (from previous figure)(to previous
Page 375 and 376: (from previous figure)||+ ---------
Page 377 and 378: +------+|BREMTR|+------+|V+------+|
Page 379 and 380: +------+|PAIRTR|+------+|V+------+|
Page 381 and 382: NameDCSLOADDCSSTORDCSTABELASTINOELI
Page 383 and 384: NameAFFACTAINTPALKEALKEIALINALINIAD
Page 385 and 386: Table C.5: Functions in PEGS, part
Page 387 and 388: +------+ +------+ +------+ +------+
Page 389 and 390: Table C.8: ELEM option input data l
Page 391 and 392: Table C.10: MIXT option input data
Page 393 and 394: Table C.12: PWLF option input data
Page 395 and 396: Table C.17: PLTN option input data
Page 397 and 398: ICPROF is set to 3, the user must c
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Page 401 and 402: interiors of the intervals. If FEXA
Page 403 and 404: C.3.6The TEST OptionThe TEST option
Page 405 and 406: C.3.9The HPLT OptionThe Histogram P
Page 407 and 408: Appendix DEGS5 INSTALLATION GUIDEHi
Page 409 and 410: egs5 directory (preferably using th
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6. The user is then asked to key-in
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* User code tutor1.f has been compi
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Appendix ECONTENTS OF THE EGS5DISTR
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All of the actual FORTRAN source co
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aprime.data Data for empirical brem
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ismuth krypton silverboron lanthanu
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The tutorial problems and advanced
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Bibliography[1] R. G. Alsmiller Jr.
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[28] A. F. Bielajew. HOWFAR and HOW
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[59] K. Flöttmann. Investigations
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[92] H. Kolbenstvedt. Simple theory
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[123] Y. Namito, H. Hirayama, A. Ta
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[156] Y. A. Shreider, editor. The M
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Index“shower book”, 37AE, 28, 3
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Klein-Nishina formula, 62Landau dis
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