include 'COMMON.VAR'
cost=dcos(theta(3))
sint=dsin(theta(3))
- t(1,1,1)=-cost
+ t(1,1,1)=cost
t(1,2,1)=-sint
t(1,3,1)= 0.0D0
- t(2,1,1)=-sint
- t(2,2,1)= cost
+ t(2,1,1)=sint
+ t(2,2,1)=cost
t(2,3,1)= 0.0D0
t(3,1,1)= 0.0D0
t(3,2,1)= 0.0D0
C Locate CA(i) and SC(i-1)
C
implicit none
- integer i,j
+ integer i,j,k
double precision theti,phii,cost,sint,cosphi,sinphi
include 'DIMENSIONS'
include 'COMMON.CHAIN'
sint=dsin(theti)
cosphi=dcos(phii)
sinphi=dsin(phii)
+c write (iout,*) "locate_next_res i",i
* Define the matrices of the rotation about the virtual-bond valence angles
* theta, T(i,j,k), virtual-bond dihedral angles gamma (miscalled PHI in this
* program), R(i,j,k), and, the cumulative matrices of rotation RT
t(1,1,i-2)=-cost
- t(1,2,i-2)=-sint
+ t(1,2,i-2)= sint
t(1,3,i-2)= 0.0D0
t(2,1,i-2)=-sint
- t(2,2,i-2)= cost
+ t(2,2,i-2)=-cost
t(2,3,i-2)= 0.0D0
t(3,1,i-2)= 0.0D0
t(3,2,i-2)= 0.0D0
r(1,2,i-2)= 0.0D0
r(1,3,i-2)= 0.0D0
r(2,1,i-2)= 0.0D0
- r(2,2,i-2)=-cosphi
- r(2,3,i-2)= sinphi
+ r(2,2,i-2)= cosphi
+ r(2,3,i-2)=-sinphi
r(3,1,i-2)= 0.0D0
r(3,2,i-2)= sinphi
r(3,3,i-2)= cosphi
rt(1,1,i-2)=-cost
- rt(1,2,i-2)=-sint
+ rt(1,2,i-2)= sint
rt(1,3,i-2)=0.0D0
- rt(2,1,i-2)=sint*cosphi
+ rt(2,1,i-2)=-sint*cosphi
rt(2,2,i-2)=-cost*cosphi
- rt(2,3,i-2)=sinphi
+ rt(2,3,i-2)=-sinphi
rt(3,1,i-2)=-sint*sinphi
- rt(3,2,i-2)=cost*sinphi
- rt(3,3,i-2)=cosphi
+ rt(3,2,i-2)=-cost*sinphi
+ rt(3,3,i-2)= cosphi
call matmult(prod(1,1,i-2),rt(1,1,i-2),prod(1,1,i-1))
+c write (iout,*) "prod",i-2
+c do j=1,3
+c write (iout,*) (prod(j,k,i-2),k=1,3)
+c enddo
+c write (iout,*) "prod",i-1
+c do j=1,3
+c write (iout,*) (prod(j,k,i-1),k=1,3)
+c enddo
do j=1,3
dc_norm(j,i-1)=prod(j,1,i-1)
dc(j,i-1)=vbld(i)*prod(j,1,i-1)
c(j,i)=c(j,i-1)+dc(j,i-1)
enddo
+c write (iout,*) "dc",i-1,(dc(j,i-1),j=1,3)
+c write (iout,*) "c",i,(dc(j,i),j=1,3)
cd print '(2i3,2(3f10.5,5x))', i-1,i,(dc(j,i-1),j=1,3),(c(j,i),j=1,3)
C
C Now calculate the coordinates of SC(i-1)