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osdwspr.f90
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osdwspr.f90
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subroutine osdwspr(ss, apmask, ndeep, cw, nhardmin, dmin)
!
use iso_c_binding
parameter(N=162, K=50, L=32)
!integer*1 p1(L),p2(L),p3(L),p4(L)
integer * 1 gg(64)
real ss(N)
integer * 1 apmask(N), apmaskr(N)
integer * 1 gen(K, N)
integer * 1 genmrb(K, N), g2(N, K)
integer * 1 temp(K), m0(K), me(K), mi(K), misub(K), e2sub(N - K), e2(N - K), ui(N - K)
integer * 1 r2pat(N - K)
integer indices(N), nxor(N)
integer * 1 cw(N), ce(N), c0(N), hdec(N)
integer indx(N), ndeep, nhardmin
real rx(N), absrx(N), dmin
logical first, reset
data first/.true./
data gg/1, 1, 0, 1, 0, 1, 0, 0, 1, 0, 0, 0, 1, 1, 0, 0, 1, 0, 1, 0, 0, 1, 0, 1, 1, 1, 0, 1, 1, 0, 0, 0, &
0, 1, 0, 0, 0, 0, 0, 0, 1, 0, 0, 1, 1, 1, 1, 0, 0, 0, 1, 0, 0, 1, 0, 0, 1, 0, 1, 1, 1, 1, 1, 1/
save first, gen
if (first) then ! fill the generator matrix
gen = 0
gen(1, 1:2 * L) = gg(1:2 * L)
do i = 2, K
gen(i, :) = cshift(gen(i - 1, :), -2)
end do
first = .false.
end if
rx = ss / 127.0
apmaskr = apmask
! Hard decisions on the received word.
hdec = 0
where (rx .ge. 0) hdec = 1
! Use magnitude of received symbols as a measure of reliability.
absrx = abs(rx)
call indexx(absrx, N, indx)
! Re-order the columns of the generator matrix in order of decreasing reliability.
do i = 1, N
genmrb(1:K, i) = gen(1:K, indx(N + 1 - i))
indices(i) = indx(N + 1 - i)
end do
! Do gaussian elimination to create a generator matrix with the most reliable
! received bits in positions 1:K in order of decreasing reliability (more or less).
do id = 1, K ! diagonal element indices
do icol = id, K + 20 ! The 20 is ad hoc - beware
iflag = 0
if (genmrb(id, icol) .eq. 1) then
iflag = 1
if (icol .ne. id) then ! reorder column
temp(1:K) = genmrb(1:K, id)
genmrb(1:K, id) = genmrb(1:K, icol)
genmrb(1:K, icol) = temp(1:K)
itmp = indices(id)
indices(id) = indices(icol)
indices(icol) = itmp
end if
do ii = 1, K
if (ii .ne. id .and. genmrb(ii, id) .eq. 1) then
genmrb(ii, 1:N) = ieor(genmrb(ii, 1:N), genmrb(id, 1:N))
end if
end do
exit
end if
end do
end do
g2 = transpose(genmrb)
! The hard decisions for the K MRB bits define the order 0 message, m0.
! Encode m0 using the modified generator matrix to find the "order 0" codeword.
! Flip various combinations of bits in m0 and re-encode to generate a list of
! codewords. Return the member of the list that has the smallest Euclidean
! distance to the received word.
hdec = hdec(indices) ! hard decisions from received symbols
m0 = hdec(1:K) ! zero'th order message
absrx = absrx(indices)
rx = rx(indices)
apmaskr = apmaskr(indices)
call mrbencode(m0, c0, g2, N, K)
nxor = ieor(c0, hdec)
nhardmin = sum(nxor)
dmin = sum(nxor * absrx)
cw = c0
ntotal = 0
nrejected = 0
if (ndeep .le. 0) goto 998 ! norder=0
if (ndeep .gt. 5) ndeep = 5
if (ndeep .eq. 1) then
nord = 1
npre1 = 0
npre2 = 0
nt = 66
ntheta = 16
elseif (ndeep .eq. 2) then
nord = 1
npre1 = 1
npre2 = 0
nt = 66
ntheta = 22
ntau = 16
elseif (ndeep .eq. 3) then
nord = 1
npre1 = 1
npre2 = 1
nt = 66
ntheta = 22
ntau = 16
elseif (ndeep .eq. 4) then
nord = 2
npre1 = 1
npre2 = 1
nt = 66
ntheta = 22
ntau = 16
elseif (ndeep .eq. 5) then
nord = 3
npre1 = 1
npre2 = 1
nt = 66
ntheta = 22
ntau = 16
end if
do iorder = 1, nord
misub(1:K - iorder) = 0
misub(K - iorder + 1:K) = 1
iflag = K - iorder + 1
do while (iflag .ge. 0)
if (iorder .eq. nord .and. npre1 .eq. 0) then
iend = iflag
else
iend = 1
end if
d1 = 0.
do n1 = iflag, iend, -1
mi = misub
mi(n1) = 1
if (any(iand(apmaskr(1:K), mi) .eq. 1)) cycle
ntotal = ntotal + 1
me = ieor(m0, mi)
if (n1 .eq. iflag) then
call mrbencode(me, ce, g2, N, K)
e2sub = ieor(ce(K + 1:N), hdec(K + 1:N))
e2 = e2sub
nd1Kpt = sum(e2sub(1:nt)) + 1
d1 = sum(ieor(me(1:K), hdec(1:K)) * absrx(1:K))
else
e2 = ieor(e2sub, g2(K + 1:N, n1))
nd1Kpt = sum(e2(1:nt)) + 2
end if
if (nd1Kpt .le. ntheta) then
call mrbencode(me, ce, g2, N, K)
nxor = ieor(ce, hdec)
if (n1 .eq. iflag) then
dd = d1 + sum(e2sub * absrx(K + 1:N))
else
dd = d1 + ieor(ce(n1), hdec(n1)) * absrx(n1) + sum(e2 * absrx(K + 1:N))
end if
if (dd .lt. dmin) then
dmin = dd
cw = ce
nhardmin = sum(nxor)
nd1Kptbest = nd1Kpt
end if
else
nrejected = nrejected + 1
end if
end do
! Get the next test error pattern, iflag will go negative
! when the last pattern with weight iorder has been generated.
call nextpat(misub, k, iorder, iflag)
end do
end do
if (npre2 .eq. 1) then
reset = .true.
ntotal = 0
do i1 = K, 1, -1
do i2 = i1 - 1, 1, -1
ntotal = ntotal + 1
mi(1:ntau) = ieor(g2(K + 1:K + ntau, i1), g2(K + 1:K + ntau, i2))
call boxit(reset, mi(1:ntau), ntau, ntotal, i1, i2)
end do
end do
ncount2 = 0
ntotal2 = 0
reset = .true.
! Now run through again and do the second pre-processing rule
misub(1:K - nord) = 0
misub(K - nord + 1:K) = 1
iflag = K - nord + 1
do while (iflag .ge. 0)
me = ieor(m0, misub)
call mrbencode(me, ce, g2, N, K)
e2sub = ieor(ce(K + 1:N), hdec(K + 1:N))
do i2 = 0, ntau
ntotal2 = ntotal2 + 1
ui = 0
if (i2 .gt. 0) ui(i2) = 1
r2pat = ieor(e2sub, ui)
778 continue
call fetchit(reset, r2pat(1:ntau), ntau, in1, in2)
if (in1 .gt. 0 .and. in2 .gt. 0) then
ncount2 = ncount2 + 1
mi = misub
mi(in1) = 1
mi(in2) = 1
if (sum(mi) .lt. nord + npre1 + npre2 .or. any(iand(apmaskr(1:K), mi) .eq. 1)) cycle
me = ieor(m0, mi)
call mrbencode(me, ce, g2, N, K)
nxor = ieor(ce, hdec)
dd = sum(nxor * absrx)
if (dd .lt. dmin) then
dmin = dd
cw = ce
nhardmin = sum(nxor)
end if
goto 778
end if
end do
call nextpat(misub, K, nord, iflag)
end do
end if
998 continue
! Re-order the codeword to as-received order.
cw(indices) = cw
hdec(indices) = hdec
return
end subroutine osdwspr
subroutine mrbencode(me, codeword, g2, N, K)
integer * 1 me(K), codeword(N), g2(N, K)
! fast encoding for low-weight test patterns
codeword = 0
do i = 1, K
if (me(i) .eq. 1) then
codeword = ieor(codeword, g2(1:N, i))
end if
end do
return
end subroutine mrbencode
subroutine nextpat(mi, k, iorder, iflag)
integer * 1 mi(k), ms(k)
! generate the next test error pattern
ind = -1
do i = 1, k - 1
if (mi(i) .eq. 0 .and. mi(i + 1) .eq. 1) ind = i
end do
if (ind .lt. 0) then ! no more patterns of this order
iflag = ind
return
end if
ms = 0
ms(1:ind - 1) = mi(1:ind - 1)
ms(ind) = 1
ms(ind + 1) = 0
if (ind + 1 .lt. k) then
nz = iorder - sum(ms)
ms(k - nz + 1:k) = 1
end if
mi = ms
do i = 1, k ! iflag will point to the lowest-index 1 in mi
if (mi(i) .eq. 1) then
iflag = i
exit
end if
end do
return
end subroutine nextpat
subroutine boxit(reset, e2, ntau, npindex, i1, i2)
integer * 1 e2(1:ntau)
integer indexes(4000, 2), fp(0:525000), np(4000)
logical reset
common / boxes / indexes, fp, np
if (reset) then
patterns = -1
fp = -1
np = -1
sc = -1
indexes = -1
reset = .false.
end if
indexes(npindex, 1) = i1
indexes(npindex, 2) = i2
ipat = 0
do i = 1, ntau
if (e2(i) .eq. 1) then
ipat = ipat + ishft(1, ntau - i)
end if
end do
ip = fp(ipat) ! see what's currently stored in fp(ipat)
if (ip .eq. -1) then
fp(ipat) = npindex
else
do while (np(ip) .ne. -1)
ip = np(ip)
end do
np(ip) = npindex
end if
return
end subroutine boxit
subroutine fetchit(reset, e2, ntau, i1, i2)
integer indexes(4000, 2), fp(0:525000), np(4000)
integer lastpat
integer * 1 e2(ntau)
logical reset
common / boxes / indexes, fp, np
save lastpat, inext
if (reset) then
lastpat = -1
reset = .false.
end if
ipat = 0
do i = 1, ntau
if (e2(i) .eq. 1) then
ipat = ipat + ishft(1, ntau - i)
end if
end do
index = fp(ipat)
if (lastpat .ne. ipat .and. index .gt. 0) then ! return first set of indices
i1 = indexes(index, 1)
i2 = indexes(index, 2)
inext = np(index)
elseif (lastpat .eq. ipat .and. inext .gt. 0) then
i1 = indexes(inext, 1)
i2 = indexes(inext, 2)
inext = np(inext)
else
i1 = -1
i2 = -1
inext = -1
end if
lastpat = ipat
return
end subroutine fetchit