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- *DECK RADB3
- SUBROUTINE RADB3 (IDO, L1, CC, CH, WA1, WA2)
- C***BEGIN PROLOGUE RADB3
- C***SUBSIDIARY
- C***PURPOSE Calculate the fast Fourier transform of subvectors of
- C length three.
- C***LIBRARY SLATEC (FFTPACK)
- C***TYPE SINGLE PRECISION (RADB3-S)
- C***AUTHOR Swarztrauber, P. N., (NCAR)
- C***ROUTINES CALLED (NONE)
- C***REVISION HISTORY (YYMMDD)
- C 790601 DATE WRITTEN
- C 830401 Modified to use SLATEC library source file format.
- C 860115 Modified by Ron Boisvert to adhere to Fortran 77 by
- C (a) changing dummy array size declarations (1) to (*),
- C (b) changing definition of variable TAUI by using
- C FORTRAN intrinsic function SQRT instead of a DATA
- C statement.
- C 881128 Modified by Dick Valent to meet prologue standards.
- C 890831 Modified array declarations. (WRB)
- C 891214 Prologue converted to Version 4.0 format. (BAB)
- C 900402 Added TYPE section. (WRB)
- C***END PROLOGUE RADB3
- DIMENSION CC(IDO,3,*), CH(IDO,L1,3), WA1(*), WA2(*)
- C***FIRST EXECUTABLE STATEMENT RADB3
- TAUR = -.5
- TAUI = .5*SQRT(3.)
- DO 101 K=1,L1
- TR2 = CC(IDO,2,K)+CC(IDO,2,K)
- CR2 = CC(1,1,K)+TAUR*TR2
- CH(1,K,1) = CC(1,1,K)+TR2
- CI3 = TAUI*(CC(1,3,K)+CC(1,3,K))
- CH(1,K,2) = CR2-CI3
- CH(1,K,3) = CR2+CI3
- 101 CONTINUE
- IF (IDO .EQ. 1) RETURN
- IDP2 = IDO+2
- IF((IDO-1)/2.LT.L1) GO TO 104
- DO 103 K=1,L1
- CDIR$ IVDEP
- DO 102 I=3,IDO,2
- IC = IDP2-I
- TR2 = CC(I-1,3,K)+CC(IC-1,2,K)
- CR2 = CC(I-1,1,K)+TAUR*TR2
- CH(I-1,K,1) = CC(I-1,1,K)+TR2
- TI2 = CC(I,3,K)-CC(IC,2,K)
- CI2 = CC(I,1,K)+TAUR*TI2
- CH(I,K,1) = CC(I,1,K)+TI2
- CR3 = TAUI*(CC(I-1,3,K)-CC(IC-1,2,K))
- CI3 = TAUI*(CC(I,3,K)+CC(IC,2,K))
- DR2 = CR2-CI3
- DR3 = CR2+CI3
- DI2 = CI2+CR3
- DI3 = CI2-CR3
- CH(I-1,K,2) = WA1(I-2)*DR2-WA1(I-1)*DI2
- CH(I,K,2) = WA1(I-2)*DI2+WA1(I-1)*DR2
- CH(I-1,K,3) = WA2(I-2)*DR3-WA2(I-1)*DI3
- CH(I,K,3) = WA2(I-2)*DI3+WA2(I-1)*DR3
- 102 CONTINUE
- 103 CONTINUE
- RETURN
- 104 DO 106 I=3,IDO,2
- IC = IDP2-I
- CDIR$ IVDEP
- DO 105 K=1,L1
- TR2 = CC(I-1,3,K)+CC(IC-1,2,K)
- CR2 = CC(I-1,1,K)+TAUR*TR2
- CH(I-1,K,1) = CC(I-1,1,K)+TR2
- TI2 = CC(I,3,K)-CC(IC,2,K)
- CI2 = CC(I,1,K)+TAUR*TI2
- CH(I,K,1) = CC(I,1,K)+TI2
- CR3 = TAUI*(CC(I-1,3,K)-CC(IC-1,2,K))
- CI3 = TAUI*(CC(I,3,K)+CC(IC,2,K))
- DR2 = CR2-CI3
- DR3 = CR2+CI3
- DI2 = CI2+CR3
- DI3 = CI2-CR3
- CH(I-1,K,2) = WA1(I-2)*DR2-WA1(I-1)*DI2
- CH(I,K,2) = WA1(I-2)*DI2+WA1(I-1)*DR2
- CH(I-1,K,3) = WA2(I-2)*DR3-WA2(I-1)*DI3
- CH(I,K,3) = WA2(I-2)*DI3+WA2(I-1)*DR3
- 105 CONTINUE
- 106 CONTINUE
- RETURN
- END
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