code51.f90

来自「Fortran 90 and HPF Programs Related to t」· F90 代码 · 共 82 行

F90
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!!!!!!!!!!!!!!!!!!!!!!!!!!!   Program 5.1   !!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!                                                                       !! Please Note:                                                          !!                                                                       !! (1) This computer program is written by Tao Pang in conjunction with  !!     his book, "An Introduction to Computational Physics," published   !!     by Cambridge University Press in 1997.                            !!                                                                       !! (2) No warranties, express or implied, are made for this program.     !!                                                                       !!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!PROGRAM DFT_EXAMPLE!! Example of the discrete Fourier transform with function f(x) =! x(1-x) in [0,1]. The inverse transform is also performed for! comparison.  Copyright (c) Tao Pang 1997.!  IMPLICIT NONE  INTEGER, PARAMETER :: N=128,M=8  INTEGER :: I  REAL :: F0,H,X  REAL, DIMENSION (N) :: FR,FI,GR,GI!  F0 = 1.0/SQRT(FLOAT(N))  H  = 1.0/(N-1)!  DO I = 1, N    X = H*(I-1)    FR(I) = X*(1.0-X)    FI(I) = 0.0  END DO!  CALL DFT (FR,FI,GR,GI,N)  DO I = 1, N    GR(I) = F0*GR(I)    GI(I) = F0*GI(I)  END DO!! Perform inverse Fourier transform!  DO I = 1, N    GI(I) = -GI(I)  END DO  CALL DFT (GR,GI,FR,FI,N)  DO I = 1, N    FR(I) =  F0*FR(I)    FI(I) = -F0*FI(I)  END DO  WRITE (6,"(2F16.8)") (H*(I-1),FR(I),I=1,N,M)  WRITE (6,"(2F16.8)") H*(N-1),FR(N)END PROGRAM DFT_EXAMPLE!SUBROUTINE DFT (FR,FI,GR,GI,N)!! Subroutine to perform the discrete Fourier transform with! FR and FI as the real and imaginary parts of the input and! GR and GI as the corresponding  output.!  IMPLICIT NONE  INTEGER, INTENT (IN) :: N  INTEGER :: I,J  REAL :: PI,X,Q  REAL, INTENT (IN), DIMENSION (N) :: FR,FI  REAL, INTENT (OUT), DIMENSION (N) :: GR,GI!  PI = 4.0*ATAN(1.0)  X  = 2*PI/N!  DO I = 1, N    GR(I) = 0.0    GI(I) = 0.0    DO J = 1, N      Q = X*(J-1)*(I-1)      GR(I) = GR(I)+FR(J)*COS(Q)+FI(J)*SIN(Q)      GI(I) = GI(I)+FI(J)*COS(Q)-FR(J)*SIN(Q)    END DO  END DOEND SUBROUTINE DFT

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