| 1 | DOUBLE PRECISION FUNCTION PTRANS( DUMMY )
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| 2 |
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| 3 | C-----------------------------------------------------------------------
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| 4 | C TRANS(VERSE MOMENTUM)
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| 5 | C
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| 6 | C RANDOM SELECTION OF TRANSVERSE MOMENTUM
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| 7 | C DISTRIBUTION IS OF FORM X*EXP(-X)
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| 8 | C THIS FUNCTION IS CALLED FROM BOX60, BOX65, BOX70, HMESON, ISOBAR,
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| 9 | C NIHILA, PIGEN1, PIGEN2, SINGLE, AND VHMESO
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| 10 | C ARGUMENT:
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| 11 | C DUMMY = DUMMY (FOR HISTORICAL REASONS)
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| 12 | C
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| 13 | C CHANGES : J. KNAPP IK1 FZK KARLSRUHE
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| 14 | C-----------------------------------------------------------------------
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| 15 |
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| 16 | IMPLICIT DOUBLE PRECISION (A-H,O-Z)
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| 17 | *KEEP,PARPAR.
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| 18 | COMMON /PARPAR/ CURPAR,SECPAR,PRMPAR,OUTPAR,C,
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| 19 | * E00,E00PN,PTOT0,PTOT0N,THICKH,ITYPE,LEVL
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| 20 | DOUBLE PRECISION CURPAR(14),SECPAR(14),PRMPAR(14),OUTPAR(14),
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| 21 | * C(50),E00,E00PN,PTOT0,PTOT0N,THICKH
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| 22 | INTEGER ITYPE,LEVL
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| 23 | *KEEP,PARPAE.
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| 24 | DOUBLE PRECISION GAMMA,COSTHE,PHI,H,T,X,Y,CHI,BETA,GCM,ECM
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| 25 | EQUIVALENCE (CURPAR(2),GAMMA), (CURPAR(3),COSTHE),
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| 26 | * (CURPAR(4), PHI ), (CURPAR(5), H ),
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| 27 | * (CURPAR(6), T ), (CURPAR(7), X ),
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| 28 | * (CURPAR(8), Y ), (CURPAR(9), CHI ),
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| 29 | * (CURPAR(10),BETA), (CURPAR(11),GCM ),
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| 30 | * (CURPAR(12),ECM )
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| 31 | *KEEP,RANDPA.
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| 32 | COMMON /RANDPA/ FAC,U1,U2,RD,NSEQ,ISEED,KNOR
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| 33 | DOUBLE PRECISION FAC,U1,U2
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| 34 | REAL RD(3000)
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| 35 | INTEGER ISEED(103,10),NSEQ
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| 36 | LOGICAL KNOR
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| 37 | *KEEP,RUNPAR.
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| 38 | COMMON /RUNPAR/ FIXHEI,THICK0,HILOECM,HILOELB,
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| 39 | * STEPFC,NRRUN,NSHOW,PATAPE,MONIIN,
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| 40 | * MONIOU,MDEBUG,NUCNUC,
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| 41 | * CETAPE,
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| 42 | * SHOWNO,ISHW,NOPART,NRECS,NBLKS,MAXPRT,NDEBDL,
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| 43 | * N1STTR,MDBASE,
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| 44 | * DEBDEL,DEBUG,FDECAY,FEGS,FIRSTI,FIXINC,FIXTAR,
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| 45 | * FIX1I,FMUADD,FNKG,FPRINT,FDBASE
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| 46 | * ,GHEISH,GHESIG
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| 47 | COMMON /RUNPAC/ DSN,HOST,USER
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| 48 | DOUBLE PRECISION FIXHEI,THICK0,HILOECM,HILOELB
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| 49 | REAL STEPFC
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| 50 | INTEGER NRRUN,NSHOW,PATAPE,MONIIN,MONIOU,MDEBUG,NUCNUC,
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| 51 | * SHOWNO,ISHW,NOPART,NRECS,NBLKS,MAXPRT,NDEBDL,
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| 52 | * N1STTR,MDBASE
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| 53 | INTEGER CETAPE
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| 54 | CHARACTER*79 DSN
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| 55 | CHARACTER*20 HOST,USER
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| 56 |
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| 57 | LOGICAL DEBDEL,DEBUG,FDECAY,FEGS,FIRSTI,FIXINC,FIXTAR,
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| 58 | * FIX1I,FMUADD,FNKG,FPRINT,FDBASE
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| 59 | * ,GHEISH,GHESIG
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| 60 | *KEND.
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| 61 |
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| 62 | REAL GX(0:50),HX(0:50)
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| 63 | SAVE GX,HX,DX,FIRST
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| 64 | LOGICAL FIRST
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| 65 | C DX IS STEPSIZE FOR APPROXIMATING CURVE
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| 66 | DATA FIRST / .TRUE. /, DX / 0.5D0 /
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| 67 | C-----------------------------------------------------------------------
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| 68 |
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| 69 | C IF ( DEBUG ) WRITE(MDEBUG,*) 'PTRANS:'
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| 70 |
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| 71 | C COMPUTE FUNCTION VALUES AND INTEGRAL OF STEP FUNCTION H(X)
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| 72 | C APPROXIMATING Y(X) = X * EXP(1-X) WITH H(X) > Y(X)
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| 73 | IF ( FIRST ) THEN
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| 74 | FIRST = .FALSE.
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| 75 | IMAX = C(34) / DX
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| 76 | GX(0) = 0.D0
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| 77 | HX(0) = DX*EXP(1.D0-DX)
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| 78 | DO 2 I = 1,IMAX
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| 79 | X = I*DX
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| 80 | IF ( X .LT. 1.D0 ) X = X + DX
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| 81 | HX(I) = X*EXP(1.D0-X)
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| 82 | GX(I) = GX(I-1) + HX(I-1)
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| 83 | 2 CONTINUE
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| 84 | SUMI = 1.D0 / GX(IMAX)
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| 85 | DO 3 I = 1,IMAX
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| 86 | GX(I) = GX(I) * SUMI
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| 87 | 3 CONTINUE
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| 88 | ENDIF
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| 89 |
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| 90 | C-----------------------------------------------------------------------
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| 91 | C GET RANDOM VARIABLE DISTRIBUTED AS HX(X)
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| 92 | 11 CONTINUE
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| 93 | CALL RMMAR( RD,2,1 )
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| 94 | I = 0
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| 95 | 1 CONTINUE
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| 96 | I = I+1
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| 97 | IF ( GX(I) .LT. RD(1) ) GOTO 1
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| 98 | XX = ( (RD(1)-GX(I-1))/(GX(I)-GX(I-1)) + I-1 ) * DX
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| 99 | ZZ = HX(I-1)
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| 100 | C GET RANDOM VARIABLE DISTRIBUTED AS Y(X) BY REJECTION METHOD
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| 101 | TT = XX * EXP(1.-XX)
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| 102 | IF ( RD(2)*ZZ .GT. TT ) GOTO 11
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| 103 |
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| 104 | C GET REQUIRED PEAK VALUE
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| 105 | PTRANS = XX * C(12)
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| 106 | IF ( DEBUG ) WRITE(MDEBUG,*) 'PTRANS: PT = ',SNGL(PTRANS)
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| 107 |
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| 108 | RETURN
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| 109 | END
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