1 |
C $Header: /u/gcmpack/MITgcm/eesupp/src/different_multiple.F,v 1.9 2005/09/27 18:38:28 jmc Exp $ |
2 |
C $Name: $ |
3 |
|
4 |
#include "CPP_EEOPTIONS.h" |
5 |
|
6 |
CBOP |
7 |
C !ROUTINE: DIFFERENT_MULTIPLE |
8 |
|
9 |
C !INTERFACE: |
10 |
LOGICAL FUNCTION DIFFERENT_MULTIPLE( freq, val1, step ) |
11 |
IMPLICIT NONE |
12 |
|
13 |
C !DESCRIPTION: |
14 |
C *==========================================================* |
15 |
C | LOGICAL FUNCTION DIFFERENT\_MULTIPLE |
16 |
C | o Checks if a multiple of freq exist |
17 |
C | around val1 +/- step/2 |
18 |
C *==========================================================* |
19 |
C | This routine is used for diagnostic and other periodic |
20 |
C | operations. It is very sensitive to arithmetic precision. |
21 |
C | For IEEE conforming arithmetic it works well but for |
22 |
C | cases where short cut arithmetic is used it may not work |
23 |
C | as expected. To overcome this issue compile this routine |
24 |
C | separately with no optimisation. |
25 |
C *==========================================================* |
26 |
|
27 |
C !INPUT PARAMETERS: |
28 |
C == Routine arguments == |
29 |
C freq :: Frequency by which time is divided. |
30 |
C val1 :: time that is checked |
31 |
C step :: length of time interval (around val1) that is checked |
32 |
_RL freq, val1, step |
33 |
|
34 |
C---+----1----+----2----+----3----+----4----+----5----+----6----+----7-|--+----| |
35 |
|
36 |
C !LOCAL VARIABLES: |
37 |
C == Local variables == |
38 |
C v1, v2, v3, v4 :: Temp. for holding time |
39 |
C d1, d2, d3 :: Temp. for hold difference |
40 |
_RL v1, v2, v3, v4, d1, d2, d3 |
41 |
CEOP |
42 |
|
43 |
C o Do easy cases first. |
44 |
DIFFERENT_MULTIPLE = .FALSE. |
45 |
|
46 |
IF ( freq .NE. 0. ) THEN |
47 |
IF ( ABS(step) .GT. freq ) THEN |
48 |
DIFFERENT_MULTIPLE = .TRUE. |
49 |
ELSE |
50 |
|
51 |
C o This case is more complex because of round-off error |
52 |
v1 = val1 |
53 |
v2 = val1 - step |
54 |
v3 = val1 + step |
55 |
|
56 |
C Test v1 to see if its a "closest multiple" |
57 |
v4 = NINT(v1/freq)*freq |
58 |
d1 = v1-v4 |
59 |
d2 = v2-v4 |
60 |
d3 = v3-v4 |
61 |
IF ( ABS(d1) .LT. ABS(d2) .AND. ABS(d1) .LE. ABS(d3) ) |
62 |
& DIFFERENT_MULTIPLE = .TRUE. |
63 |
|
64 |
ENDIF |
65 |
ENDIF |
66 |
|
67 |
RETURN |
68 |
END |
69 |
|
70 |
CBOP |
71 |
C !ROUTINE: DIFFERENT_MULTIPLE |
72 |
|
73 |
C !INTERFACE: |
74 |
subroutine ad_s_DIFFERENT_MULTIPLE( freq, val1, step, isit ) |
75 |
IMPLICIT NONE |
76 |
|
77 |
C !DESCRIPTION: |
78 |
C *==========================================================* |
79 |
C | LOGICAL FUNCTION DIFFERENT\_MULTIPLE |
80 |
C | o Checks if a multiple of freq exist |
81 |
C | around val1 +/- step/2 |
82 |
C *==========================================================* |
83 |
C | This routine is used for diagnostic and other periodic |
84 |
C | operations. It is very sensitive to arithmetic precision. |
85 |
C | For IEEE conforming arithmetic it works well but for |
86 |
C | cases where short cut arithmetic is used it may not work |
87 |
C | as expected. To overcome this issue compile this routine |
88 |
C | separately with no optimisation. |
89 |
C *==========================================================* |
90 |
|
91 |
C !INPUT PARAMETERS: |
92 |
C == Routine arguments == |
93 |
C freq :: Frequency by which time is divided. |
94 |
C val1 :: time that is checked |
95 |
C step :: length of time interval (around val1) that is checked |
96 |
_RL freq, val1, step |
97 |
logical isit |
98 |
|
99 |
C---+----1----+----2----+----3----+----4----+----5----+----6----+----7-|--+----| |
100 |
|
101 |
C !LOCAL VARIABLES: |
102 |
C == Local variables == |
103 |
C v1, v2, v3, v4 :: Temp. for holding time |
104 |
C d1, d2, d3 :: Temp. for hold difference |
105 |
_RL v1, v2, v3, v4, d1, d2, d3 |
106 |
CEOP |
107 |
|
108 |
C o Do easy cases first. |
109 |
isit = .FALSE. |
110 |
|
111 |
IF ( freq .NE. 0. ) THEN |
112 |
IF ( ABS(step) .GT. freq ) THEN |
113 |
isit = .TRUE. |
114 |
ELSE |
115 |
|
116 |
C o This case is more complex because of round-off error |
117 |
v1 = val1 |
118 |
v2 = val1 - step |
119 |
v3 = val1 + step |
120 |
|
121 |
C Test v1 to see if its a "closest multiple" |
122 |
v4 = NINT(v1/freq)*freq |
123 |
d1 = v1-v4 |
124 |
d2 = v2-v4 |
125 |
d3 = v3-v4 |
126 |
IF ( ABS(d1) .LT. ABS(d2) .AND. ABS(d1) .LE. ABS(d3) ) |
127 |
& isit = .TRUE. |
128 |
|
129 |
ENDIF |
130 |
ENDIF |
131 |
|
132 |
RETURN |
133 |
END |