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fe4da5cc | 1 | * |
2 | * $Id$ | |
3 | * | |
4 | * $Log$ | |
5 | * Revision 1.1.1.1 1995/10/24 10:20:57 cernlib | |
6 | * Geant | |
7 | * | |
8 | * | |
9 | #include "geant321/pilot.h" | |
10 | *CMZ : 3.21/02 29/03/94 15.41.31 by S.Giani | |
11 | *-- Author : | |
12 | * | |
13 | SUBROUTINE GVGRAD (XYZ, C, NC, GRA) | |
14 | ************************************************************************ | |
15 | * * | |
16 | * GVGRAD calculates the gradient vector of a surface VP 880314 * | |
17 | * * | |
18 | * Input : XYZ coordinates of the point * | |
19 | * C(1) number of non constant coefficients of the * | |
20 | * surface * | |
21 | * C(2),C(3),... non constant coefficients of the surface * | |
22 | * NC total number of coefficients of the surface * | |
23 | * * | |
24 | * Output : GRA gradient vector of the surface * | |
25 | * * | |
26 | ************************************************************************ | |
27 | REAL XYZ(3) , C(*), GRA(3) | |
28 | *----------------------------------------------------------------------- | |
29 | * | |
30 | * case with simplified surface X=C0, Y=C0, Z=C0, X*2+Y*2=C0 | |
31 | * (happens only when initialisation is done) | |
32 | * | |
33 | IF (NC.EQ.2) THEN | |
34 | IAX = C(2) | |
35 | IF (IAX.LE.3) THEN | |
36 | GRA(1) = 0 | |
37 | GRA(2) = 0 | |
38 | GRA(3) = 0 | |
39 | GRA(IAX) = 1 | |
40 | ELSE | |
41 | GRA(1) = 2.*XYZ(1) | |
42 | GRA(2) = 2.*XYZ(2) | |
43 | GRA(3) = 0. | |
44 | ENDIF | |
45 | GO TO 999 | |
46 | ENDIF | |
47 | * | |
48 | * case with surfaces with 4, 7 or 10 coefficients (normal case) | |
49 | * | |
50 | GRA(1) = C(2) | |
51 | GRA(2) = C(3) | |
52 | GRA(3) = C(4) | |
53 | IF (NC.EQ.4) GO TO 999 | |
54 | * | |
55 | * case with surfaces with 7 or 10 coefficients | |
56 | * | |
57 | DO 100 I = 1,3 | |
58 | 100 GRA(I) = GRA(I) + 2.*C(I+4)*XYZ(I) | |
59 | IF (NC.NE.10) GO TO 999 | |
60 | * | |
61 | * case with surfaces with 10 coefficients | |
62 | * | |
63 | GRA(1) = GRA(1) + C(8)*XYZ(2)+C(10)*XYZ(3) | |
64 | GRA(2) = GRA(2) + C(8)*XYZ(1)+C( 9)*XYZ(3) | |
65 | GRA(3) = GRA(3) + C(9)*XYZ(2)+C(10)*XYZ(1) | |
66 | ||
67 | 999 RETURN | |
68 | END |