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cdgemp.f
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subroutine cdgemp(a,b,n,n1,eps,key)
implicit none
c-------------------------------------------------------------------------------
c subroutine gemp to solve linear equation system i
c a: coefficient matrix(n,n); i
c b: right-hand matrix(n,n1) by input, i
c solution matrix(n,n1) by return; i
c eps: control constant; i
c key: if the main term of a column is i
c smaller than eps, key=0: anormal return, i
c else key=1: normal return. i
c-------------------------------------------------------------------------------
integer n,n1,key
double precision eps
double complex a(n,n),b(n,n1)
c
integer i,j,k,l,m
double precision p
double complex q
c
do m=1,n
p=0.d0
do i=m,n
do j=1,n
if(cdabs(a(i,j)).le.p)goto 10
p=cdabs(a(i,j))
k=i
l=j
10 continue
enddo
enddo
key=0
if(p.le.eps)return
do j=1,n
q=a(k,j)
a(k,j)=a(m,j)
a(m,j)=q
enddo
do j=1,n1
q=b(k,j)
b(k,j)=b(m,j)
b(m,j)=q
enddo
do i=1,n
q=-a(i,l)/a(m,l)
if(i.eq.m)goto 20
do j=1,n
a(i,j)=a(i,j)+a(m,j)*q
enddo
do j=1,n1
b(i,j)=b(i,j)+b(m,j)*q
enddo
20 continue
enddo
q=a(m,l)
do j=1,n
a(m,j)=a(m,j)/q
enddo
do j=1,n1
b(m,j)=b(m,j)/q
enddo
enddo
do j=1,n
do i=1,n
if(cdabs(a(i,j)).lt.0.5d0)goto 30
do k=1,n
q=a(i,k)
a(i,k)=a(j,k)
a(j,k)=q
enddo
do k=1,n1
q=b(i,k)
b(i,k)=b(j,k)
b(j,k)=q
enddo
30 continue
enddo
enddo
key=1
return
end