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author | Joseph Hunkeler <jhunkeler@gmail.com> | 2015-07-08 20:46:52 -0400 |
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committer | Joseph Hunkeler <jhunkeler@gmail.com> | 2015-07-08 20:46:52 -0400 |
commit | fa080de7afc95aa1c19a6e6fc0e0708ced2eadc4 (patch) | |
tree | bdda434976bc09c864f2e4fa6f16ba1952b1e555 /math/ieee/chap1/fr4tr.f | |
download | iraf-linux-fa080de7afc95aa1c19a6e6fc0e0708ced2eadc4.tar.gz |
Initial commit
Diffstat (limited to 'math/ieee/chap1/fr4tr.f')
-rw-r--r-- | math/ieee/chap1/fr4tr.f | 118 |
1 files changed, 118 insertions, 0 deletions
diff --git a/math/ieee/chap1/fr4tr.f b/math/ieee/chap1/fr4tr.f new file mode 100644 index 00000000..16ba3fe6 --- /dev/null +++ b/math/ieee/chap1/fr4tr.f @@ -0,0 +1,118 @@ +c +c----------------------------------------------------------------------- +c subroutine: fr4tr +c radix 4 iteration subroutine +c----------------------------------------------------------------------- +c + subroutine fr4tr(int, nn, b0, b1, b2, b3, b4, b5, b6, b7) + dimension l(15), b0(2), b1(2), b2(2), b3(2), b4(2), b5(2), b6(2), + * b7(2) + common /cons/ pii, p7, p7two, c22, s22, pi2 + equivalence (l15,l(1)), (l14,l(2)), (l13,l(3)), (l12,l(4)), + * (l11,l(5)), (l10,l(6)), (l9,l(7)), (l8,l(8)), (l7,l(9)), + * (l6,l(10)), (l5,l(11)), (l4,l(12)), (l3,l(13)), (l2,l(14)), + * (l1,l(15)) +c +c jthet is a reversed binary counter, jr steps two at a time to +c locate the real parts of intermediate results, and ji locates +c the imaginary part corresponding to jr. +c + l(1) = nn/4 + do 40 k=2,15 + if (l(k-1)-2) 10, 20, 30 + 10 l(k-1) = 2 + 20 l(k) = 2 + go to 40 + 30 l(k) = l(k-1)/2 + 40 continue +c + piovn = pii/float(nn) + ji = 3 + jl = 2 + jr = 2 +c + do 120 j1=2,l1,2 + do 120 j2=j1,l2,l1 + do 120 j3=j2,l3,l2 + do 120 j4=j3,l4,l3 + do 120 j5=j4,l5,l4 + do 120 j6=j5,l6,l5 + do 120 j7=j6,l7,l6 + do 120 j8=j7,l8,l7 + do 120 j9=j8,l9,l8 + do 120 j10=j9,l10,l9 + do 120 j11=j10,l11,l10 + do 120 j12=j11,l12,l11 + do 120 j13=j12,l13,l12 + do 120 j14=j13,l14,l13 + do 120 jthet=j14,l15,l14 + th2 = jthet - 2 + if (th2) 50, 50, 90 + 50 do 60 k=1,int + t0 = b0(k) + b2(k) + t1 = b1(k) + b3(k) + b2(k) = b0(k) - b2(k) + b3(k) = b1(k) - b3(k) + b0(k) = t0 + t1 + b1(k) = t0 - t1 + 60 continue +c + if (nn-4) 120, 120, 70 + 70 k0 = int*4 + 1 + kl = k0 + int - 1 + do 80 k=k0,kl + pr = p7*(b1(k)-b3(k)) + pi = p7*(b1(k)+b3(k)) + b3(k) = b2(k) + pi + b1(k) = pi - b2(k) + b2(k) = b0(k) - pr + b0(k) = b0(k) + pr + 80 continue + go to 120 +c + 90 arg = th2*piovn + c1 = cos(arg) + s1 = sin(arg) + c2 = c1**2 - s1**2 + s2 = c1*s1 + c1*s1 + c3 = c1*c2 - s1*s2 + s3 = c2*s1 + s2*c1 +c + int4 = int*4 + j0 = jr*int4 + 1 + k0 = ji*int4 + 1 + jlast = j0 + int - 1 + do 100 j=j0,jlast + k = k0 + j - j0 + r1 = b1(j)*c1 - b5(k)*s1 + r5 = b1(j)*s1 + b5(k)*c1 + t2 = b2(j)*c2 - b6(k)*s2 + t6 = b2(j)*s2 + b6(k)*c2 + t3 = b3(j)*c3 - b7(k)*s3 + t7 = b3(j)*s3 + b7(k)*c3 + t0 = b0(j) + t2 + t4 = b4(k) + t6 + t2 = b0(j) - t2 + t6 = b4(k) - t6 + t1 = r1 + t3 + t5 = r5 + t7 + t3 = r1 - t3 + t7 = r5 - t7 + b0(j) = t0 + t1 + b7(k) = t4 + t5 + b6(k) = t0 - t1 + b1(j) = t5 - t4 + b2(j) = t2 - t7 + b5(k) = t6 + t3 + b4(k) = t2 + t7 + b3(j) = t3 - t6 + 100 continue +c + jr = jr + 2 + ji = ji - 2 + if (ji-jl) 110, 110, 120 + 110 ji = 2*jr - 1 + jl = jr + 120 continue + return + end |