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fe4da5cc | 1 | * |
2 | * $Id$ | |
3 | * | |
4 | * $Log$ | |
5 | * Revision 1.1.1.2 1996/10/30 08:28:40 cernlib | |
6 | * Version 7.04 | |
7 | * | |
8 | * Revision 1.2 1996/10/28 15:02:20 pdflib | |
9 | * PDFLIB new version 7.04 | |
10 | * | |
11 | * Revision 1.1.1.1 1996/04/12 15:29:23 plothow | |
12 | * Version 7.01 | |
13 | * | |
14 | * | |
15 | #include "pdf/pilot.h" | |
16 | SUBROUTINE GRVGALO (ZX,ZQ,ZUV,ZDV,ZUB,ZDB,ZSB,ZCB,ZBB,ZGL) | |
17 | * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * | |
18 | * * | |
19 | * G R V - P H O T O N - P A R A M E T R I Z A T I O N S * | |
20 | * * | |
21 | * FOR A DETAILED EXPLANATION SEE : * | |
22 | * M. GLUECK, E.REYA, A.VOGT: DO-TH 91/31 * | |
23 | * * | |
24 | * THE OUTPUT IS ALWAYS 1./ ALPHA(EM) * X * PARTON DENSITY * | |
25 | * output modified by HPB to be always X * PARTON DENSITY * | |
26 | * * | |
27 | * THE PARAMETRIZATIONS ARE FITTED TO THE PARTON DISTRIBUTIONS * | |
28 | * FOR Q ** 2 BETWEEN MU ** 2 (= 0.25 / 0.30 GEV ** 2 IN LO * | |
29 | * / HO) AND 1.E6 GEV ** 2 AND FOR X BETWEEN 1.E-5 AND 1. * | |
30 | * * | |
31 | * HEAVY QUARK THRESHOLDS Q(H) = M(H) : * | |
32 | * M(C) = 1.5, M(B) = 4.5, M(T) = 100 GEV * | |
33 | * * | |
34 | * CORRESPONDING LAMBDA(F) VALUES FOR F ACTIVE FLAVOURS : * | |
35 | * LO : LAMBDA(3) = 0.232, LAMBDA(4) = 0.200, * | |
36 | * LAMBDA(5) = 0.153, LAMBDA(6) = 0.082 GEV * | |
37 | * HO : LAMBDA(3) = 0.248, LAMBDA(4) = 0.200, * | |
38 | * LAMBDA(5) = 0.131, LAMBDA(6) = 0.053 GEV * | |
39 | * * | |
40 | * HO DISTRIBUTIONS REFER TO THE DIS(GAMMA) SCHEME, SEE : * | |
41 | * M. GLUECK, E.REYA, A.VOGT: DO-TH 91/26 * | |
42 | * * | |
43 | * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * | |
44 | C | |
45 | IMPLICIT REAL (A - Y) | |
46 | #include "pdf/expdp.inc" | |
47 | + ZX,ZQ,ZUV,ZDV,ZUB,ZDB,ZSB,ZCB,ZBB,ZGL | |
48 | REAL X, Q | |
49 | DATA ALPHEM/7.29927D-3/ | |
50 | X = ZX | |
51 | Q = ZQ | |
52 | MU2 = 0.25 | |
53 | LAM2 = 0.232 * 0.232 | |
54 | Q2 = Q*Q | |
55 | S = ALOG (ALOG(Q2/LAM2) / ALOG(MU2/LAM2)) | |
56 | SS = SQRT (S) | |
57 | S2 = S * S | |
58 | C...X * U = X * UBAR : | |
59 | AL = 1.717 | |
60 | BE = 0.641 | |
61 | AK = 0.500 - 0.176 * S | |
62 | BK = 15.00 - 5.687 * SS - 0.552 * S2 | |
63 | AG = 0.235 + 0.046 * SS | |
64 | BG = 0.082 - 0.051 * S + 0.168 * S2 | |
65 | C = 0.0 + 0.459 * S | |
66 | D = 0.354 - 0.061 * S | |
67 | E = 4.899 + 1.678 * S | |
68 | ES = 2.046 + 1.389 * S | |
69 | UL = GRVGF (X, S, AL, BE, AK, BK, AG, BG, C, D, E, ES) | |
70 | ZUV = UL * ALPHEM | |
71 | ZUB = ZUV | |
72 | C...X * D = X * DBAR : | |
73 | AL = 1.549 | |
74 | BE = 0.782 | |
75 | AK = 0.496 + 0.026 * S | |
76 | BK = 0.685 - 0.580 * SS + 0.608 * S2 | |
77 | AG = 0.233 + 0.302 * S | |
78 | BG = 0.0 - 0.818 * S + 0.198 * S2 | |
79 | C = 0.114 + 0.154 * S | |
80 | D = 0.405 - 0.195 * S + 0.046 * S2 | |
81 | E = 4.807 + 1.226 * S | |
82 | ES = 2.166 + 0.664 * S | |
83 | DL = GRVGF (X, S, AL, BE, AK, BK, AG, BG, C, D, E, ES) | |
84 | ZDV = DL * ALPHEM | |
85 | ZDB = ZDV | |
86 | C...X * G : | |
87 | AL = 0.676 | |
88 | BE = 1.089 | |
89 | AK = 0.462 - 0.524 * SS | |
90 | BK = 5.451 - 0.804 * S2 | |
91 | AG = 0.535 - 0.504 * SS + 0.288 * S2 | |
92 | BG = 0.364 - 0.520 * S | |
93 | C = -0.323 + 0.115 * S2 | |
94 | D = 0.233 + 0.790 * S - 0.139 * S2 | |
95 | E = 0.893 + 1.968 * S | |
96 | ES = 3.432 + 0.392 * S | |
97 | GL = GRVGF (X, S, AL, BE, AK, BK, AG, BG, C, D, E, ES) | |
98 | ZGL = GL * ALPHEM | |
99 | C...X * S = X * SBAR : | |
100 | SF = 0.0 | |
101 | AL = 1.609 | |
102 | BE = 0.962 | |
103 | AK = 0.470 - 0.099 * S2 | |
104 | BK = 3.246 | |
105 | AG = 0.121 - 0.068 * SS | |
106 | BG = -0.090 + 0.074 * S | |
107 | C = 0.062 + 0.034 * S | |
108 | D = 0.0 + 0.226 * S - 0.060 * S2 | |
109 | E = 4.288 + 1.707 * S | |
110 | ES = 2.122 + 0.656 * S | |
111 | SL = GRVGFS (X, S, SF, AL, BE, AK, BK, AG, BG, C, D, E, ES) | |
112 | ZSB = SL * ALPHEM | |
113 | C...X * C = X * CBAR : | |
114 | SF = 0.888 | |
115 | AL = 0.970 | |
116 | BE = 0.545 | |
117 | AK = 1.254 - 0.251 * S | |
118 | BK = 3.932 - 0.327 * S2 | |
119 | AG = 0.658 + 0.202 * S | |
120 | BG = -0.699 | |
121 | C = 0.965 | |
122 | D = 0.0 + 0.141 * S - 0.027 * S2 | |
123 | E = 4.911 + 0.969 * S | |
124 | ES = 2.796 + 0.952 * S | |
125 | CL = GRVGFS (X, S, SF, AL, BE, AK, BK, AG, BG, C, D, E, ES) | |
126 | ZCB = CL * ALPHEM | |
127 | C...X * B = X * BBAR : | |
128 | SF = 1.351 | |
129 | AL = 1.016 | |
130 | BE = 0.338 | |
131 | AK = 1.961 - 0.370 * S | |
132 | BK = 0.923 + 0.119 * S | |
133 | AG = 0.815 + 0.207 * S | |
134 | BG = -2.275 | |
135 | C = 1.480 | |
136 | D = -0.223 + 0.173 * S | |
137 | E = 5.426 + 0.623 * S | |
138 | ES = 3.819 + 0.901 * S | |
139 | BL = GRVGFS (X, S, SF, AL, BE, AK, BK, AG, BG, C, D, E, ES) | |
140 | ZBB = BL * ALPHEM | |
141 | C | |
142 | RETURN | |
143 | END |