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vdcosti(3P)

NAME

vdcosti - initialize the array xWSAVE, which is used in xCOST. 

SYNOPSIS

CALL COSTI (N, RWSAVE)

CALL DCOSTI (N, DWSAVE)

CALL VCOSTI (N, RWSAVE)

CALL VDCOSTI (N, DWSAVE)

void costi (long int n, float ∗rwsave)

void dcosti (long int n, double ∗dwsave)

void vcosti (long int n, float ∗rwsave)

void vdcosti (long int n, float ∗dwsave)

ARGUMENTS

NLength of the sequence to be transformed.  The method is most efficient when N - 1 is a product of
small primes.  N >= 2.

xWSAVEOn entry, an array with a dimension of at least (3 ∗ N + 15).  Different xWSAVE arrays are required
for different values of N.  This initialization does not have to be repeated between calls to xCOST as long as N and xWSAVE remain unchanged, thus subsequent transforms can be obtained faster than the first.

SAMPLE PROGRAM

 
      PROGRAM TEST
      IMPLICIT NONE
C
      INTEGER         N
      PARAMETER      (N = 9)
C
      INTEGER         I
      REAL            PI, X(N), WSAVE(3 ∗ N + 15)
C
      EXTERNAL        COST, COSTI
      INTRINSIC       ACOS, COS
C
C     Initialize the array X to an even sequence, that is, it can be
C     expanded in terms of a trigonometric series that contains only
C     cosine terms.
C
      PI = ACOS (-1.0)
      DO 100, I=1, N
        X(I) = COS ((I - 1.0) ∗ 2.0 ∗ PI / (N - 1.0))
  100 CONTINUE
C
      CALL COSTI (N, WSAVE)
      PRINT 1000
      PRINT 1010, (X(I), I = 1, N)
      CALL COST (N, X, WSAVE)
      PRINT 1020
      PRINT 1010, (X(I), I = 1, N)
      CALL COST (N, X, WSAVE)
      PRINT 1030
      PRINT 1010, (X(I), I = 1, N)
C
 1000 FORMAT (1X, ’Original Sequence: ’)
 1010 FORMAT (1X, 100(F5.1, 1X))
 1020 FORMAT (1X, ’Transformed Sequence: ’)
 1030 FORMAT (1X, ’Recovered Sequence: ’)
      END

SAMPLE OUTPUT

 
 Original Sequence:
   1.0   0.7   0.0  -0.7  -1.0  -0.7   0.0   0.7   1.0
 Transformed Sequence:
   0.0   0.0   8.0   0.0   0.0   0.0   0.0   0.0   0.0
 Recovered Sequence:
  16.0  11.3   0.0 -11.3 -16.0 -11.3   0.0  11.3  16.0

Sun, Inc.  —  Last change: 20 Sep 1996

Typewritten Software • bear@typewritten.org • Edmonds, WA 98026