C of the virtual-bond valence angles theta
C
do i=1,ntyp
- read (ithep,*,err=111,end=111) a0thet(i),(athet(j,i),j=1,2),
- & (bthet(j,i),j=1,2)
+ read (ithep,*,err=111,end=111) a0thet(i),(athet(j,i,1,1),j=1,2),
+ & (bthet(j,i,1,1),j=1,2)
read (ithep,*,err=111,end=111) (polthet(j,i),j=0,3)
read (ithep,*,err=111,end=111) (gthet(j,i),j=1,3)
read (ithep,*,err=111,end=111) theta0(i),sig0(i),sigc0(i)
sigc0(i)=sigc0(i)**2
enddo
+ do i=1,ntyp
+ athet(1,i,1,-1)=athet(1,i,1,1)
+ athet(2,i,1,-1)=athet(2,i,1,1)
+ bthet(1,i,1,-1)=-bthet(1,i,1,1)
+ bthet(2,i,1,-1)=-bthet(2,i,1,1)
+ athet(1,i,-1,1)=-athet(1,i,1,1)
+ athet(2,i,-1,1)=-athet(2,i,1,1)
+ bthet(1,i,-1,1)=bthet(1,i,1,1)
+ bthet(2,i,-1,1)=bthet(2,i,1,1)
+ enddo
+ do i=-ntyp,-1
+ a0thet(i)=a0thet(-i)
+ athet(1,i,-1,-1)=athet(1,-i,1,1)
+ athet(2,i,-1,-1)=-athet(2,-i,1,1)
+ bthet(1,i,-1,-1)=bthet(1,-i,1,1)
+ bthet(2,i,-1,-1)=-bthet(2,-i,1,1)
+ athet(1,i,-1,1)=athet(1,-i,1,1)
+ athet(2,i,-1,1)=-athet(2,-i,1,1)
+ bthet(1,i,-1,1)=-bthet(1,-i,1,1)
+ bthet(2,i,-1,1)=bthet(2,-i,1,1)
+ athet(1,i,1,-1)=-athet(1,-i,1,1)
+ athet(2,i,1,-1)=athet(2,-i,1,1)
+ bthet(1,i,1,-1)=bthet(1,-i,1,1)
+ bthet(2,i,1,-1)=-bthet(2,-i,1,1)
+ theta0(i)=theta0(-i)
+ sig0(i)=sig0(-i)
+ sigc0(i)=sigc0(-i)
+ do j=0,3
+ polthet(j,i)=polthet(j,-i)
+ enddo
+ do j=1,3
+ gthet(j,i)=gthet(j,-i)
+ enddo
+ enddo
close (ithep)
if (lprint) then
if (.not.LaTeX) then
& ' B1 ',' B2 '
do i=1,ntyp
write(iout,'(a3,i4,2x,5(1pe14.5))') restyp(i),i,
- & a0thet(i),(athet(j,i),j=1,2),(bthet(j,i),j=1,2)
+ & a0thet(i),(athet(j,i,1,1),j=1,2),(bthet(j,i,1,1),j=1,2)
enddo
write (iout,'(/a/9x,5a/79(1h-))')
& 'Parameters of the expression for sigma(theta_c):',
& ' b1*10^1 ',' b2*10^1 '
do i=1,ntyp
write(iout,'(a3,1h&,2x,5(f8.3,1h&))') restyp(i),
- & a0thet(i),(100*athet(j,i),j=1,2),(10*bthet(j,i),j=1,2)
+ & a0thet(i),(100*athet(j,i,1,1),j=1,2),
+ $ (10*bthet(j,i,1,1),j=1,2)
enddo
write (iout,'(/a/9x,5a/79(1h-))')
& 'Parameters of the expression for sigma(theta_c):',
endif
write (2,*) "Start reading THETA_PDB"
do i=1,ntyp
- read (ithep_pdb,*,err=111,end=111) a0thet(i),(athet(j,i),j=1,2),
- & (bthet(j,i),j=1,2)
+ read (ithep_pdb,*,err=111,end=111) a0thet(i),
+ & (athet(j,i,1,1),j=1,2),
+ & (bthet(j,i,1,1),j=1,2)
read (ithep_pdb,*,err=111,end=111) (polthet(j,i),j=0,3)
read (ithep_pdb,*,err=111,end=111) (gthet(j,i),j=1,3)
read (ithep_pdb,*,err=111,end=111) theta0(i),sig0(i),sigc0(i)
bsc(1,i)=0.0D0
read(irotam,*,end=112,err=112)(censc(k,1,i),k=1,3),
& ((blower(k,l,1),l=1,k),k=1,3)
+ censc(1,1,-i)=censc(1,1,i)
+ censc(2,1,-i)=censc(2,1,i)
+ censc(3,1,-i)=-censc(3,1,i)
+
do j=2,nlob(i)
read (irotam,*,end=112,err=112) bsc(j,i)
read (irotam,*,end=112,err=112) (censc(k,j,i),k=1,3),
& ((blower(k,l,j),l=1,k),k=1,3)
+ censc(1,j,-i)=censc(1,j,i)
+ censc(2,j,-i)=censc(2,j,i)
+ censc(3,j,-i)=-censc(3,j,i)
+C BSC is amplitude of Gaussian
enddo
do j=1,nlob(i)
do k=1,3
enddo
gaussc(k,l,j,i)=akl
gaussc(l,k,j,i)=akl
+ if (((k.eq.3).and.(l.ne.3))
+ & .or.((l.eq.3).and.(k.ne.3))) then
+ gaussc(k,l,j,-i)=-akl
+ gaussc(l,k,j,-i)=-akl
+ else
+ gaussc(k,l,j,-i)=akl
+ gaussc(l,k,j,-i)=akl
+ endif
enddo
enddo
enddo
C
read (itorp,*,end=113,err=113) ntortyp
read (itorp,*,end=113,err=113) (itortyp(i),i=1,ntyp)
+ do iblock=1,2
+ do i=-ntyp,-1
+ itortyp(i)=-itortyp(-i)
+ enddo
c write (iout,*) 'ntortyp',ntortyp
- do i=1,ntortyp
- do j=1,ntortyp
- read (itorp,*,end=113,err=113) nterm(i,j),nlor(i,j)
+ do i=0,ntortyp-1
+ do j=-ntortyp+1,ntortyp-1
+ read (itorp,*,end=113,err=113) nterm(i,j,iblock),
+ & nlor(i,j,iblock)
+ nterm(-i,-j,iblock)=nterm(i,j,iblock)
+ nlor(-i,-j,iblock)=nlor(i,j,iblock)
v0ij=0.0d0
si=-1.0d0
- do k=1,nterm(i,j)
- read (itorp,*,end=113,err=113) kk,v1(k,i,j),v2(k,i,j)
- v0ij=v0ij+si*v1(k,i,j)
+ do k=1,nterm(i,j,iblock)
+ read (itorp,*,end=113,err=113) kk,v1(k,i,j,iblock),
+ & v2(k,i,j,iblock)
+ v1(k,-i,-j,iblock)=v1(k,i,j,iblock)
+ v2(k,-i,-j,iblock)=-v2(k,i,j,iblock)
+ v0ij=v0ij+si*v1(k,i,j,iblock)
si=-si
+c write(iout,*) i,j,k,iblock,nterm(i,j,iblock)
+c write(iout,*) v1(k,-i,-j,iblock),v1(k,i,j,iblock),
+c &v2(k,-i,-j,iblock),v2(k,i,j,iblock)
enddo
- do k=1,nlor(i,j)
+ do k=1,nlor(i,j,iblock)
read (itorp,*,end=113,err=113) kk,vlor1(k,i,j),
& vlor2(k,i,j),vlor3(k,i,j)
v0ij=v0ij+vlor1(k,i,j)/(1+vlor3(k,i,j)**2)
enddo
- v0(i,j)=v0ij
+ v0(i,j,iblock)=v0ij
+ v0(-i,-j,iblock)=v0ij
enddo
enddo
+ enddo
close (itorp)
if (lprint) then
write (iout,'(/a/)') 'Torsional constants:'
do j=1,ntortyp
write (iout,*) 'ityp',i,' jtyp',j
write (iout,*) 'Fourier constants'
- do k=1,nterm(i,j)
- write (iout,'(2(1pe15.5))') v1(k,i,j),v2(k,i,j)
+ do k=1,nterm(i,j,iblock)
+ write (iout,'(2(1pe15.5))') v1(k,i,j,iblock),
+ & v2(k,i,j,iblock)
enddo
write (iout,*) 'Lorenz constants'
- do k=1,nlor(i,j)
+ do k=1,nlor(i,j,iblock)
write (iout,'(3(1pe15.5))')
& vlor1(k,i,j),vlor2(k,i,j),vlor3(k,i,j)
enddo
do j=-ntortyp+1,ntortyp-1
do k=-ntortyp+1,ntortyp-1
read (itordp,'(3a1)',end=114,err=114) t1,t2,t3
- write (iout,*) "OK onelett",
- & i,j,k,t1,t2,t3
+c write (iout,*) "OK onelett",
+c & i,j,k,t1,t2,t3
if (t1.ne.toronelet(i) .or. t2.ne.toronelet(j)
& .or. t3.ne.toronelet(k)) then
endif
read (itordp,*,end=114,err=114) ntermd_1(i,j,k,iblock),
& ntermd_2(i,j,k,iblock)
+ ntermd_1(-i,-j,-k,iblock)=ntermd_1(i,j,k,iblock)
+ ntermd_2(-i,-j,-k,iblock)=ntermd_2(i,j,k,iblock)
read (itordp,*,end=114,err=114) (v1c(1,l,i,j,k,iblock),l=1,
& ntermd_1(i,j,k,iblock))
read (itordp,*,end=114,err=114) (v1s(1,l,i,j,k,iblock),l=1,
read (itordp,*,end=114,err=114) (v1s(2,l,i,j,k,iblock),l=1,
& ntermd_1(i,j,k,iblock))
C Matrix of D parameters for one dimesional foureir series
- do l=1, ntermd_1(i,j,k,iblock)
+ do l=1,ntermd_1(i,j,k,iblock)
v1c(1,l,-i,-j,-k,iblock)=v1c(1,l,i,j,k,iblock)
v1s(1,l,-i,-j,-k,iblock)=-v1s(1,l,i,j,k,iblock)
v1c(2,l,-i,-j,-k,iblock)=v1c(2,l,i,j,k,iblock)
v1s(2,l,-i,-j,-k,iblock)=-v1s(2,l,i,j,k,iblock)
+c write(iout,*) "whcodze" ,
+c & v1s(2,l,-i,-j,-k,iblock),v1s(2,l,i,j,k,iblock)
enddo
read (itordp,*,end=114,err=114) ((v2c(l,m,i,j,k,iblock),
& v2c(m,l,i,j,k,iblock),v2s(l,m,i,j,k,iblock),
enddo!j
enddo!i
enddo!iblock
-cc if (lprint) then
+ if (lprint) then
write (iout,*)
write (iout,*) 'Constants for double torsionals'
+ do iblock=1,2
do i=1,ntortyp
do j=-ntortyp,ntortyp
do k=-ntortyp,ntortyp
write (iout,'(3x,20i10)') (l,l=1,ntermd_2(i,j,k,iblock))
do l=1,ntermd_2(i,j,k,iblock)
write (iout,'(i5,20f10.5)')
- & l,(v2s(l,m,i,j,k,iblock),m=1,ntermd_2(i,j,k,iblock))
+ & l,(v2s(l,m,i,j,k,iblock),m=1,ntermd_2(i,j,k,iblock)),
& (v2s(l,m,-i,-j,-k,iblock),m=1,ntermd_2(i,j,k,iblock))
enddo
write (iout,*)
enddo
enddo
enddo
-cc endif
+ enddo
+ endif
#endif
C
C 5/21/07 (AL) Read coefficients of the backbone-local sidechain-local
write (iout,*) "Coefficients of the cumulants"
endif
read (ifourier,*) nloctyp
- do i=1,nloctyp
do i=0,nloctyp-1
read (ifourier,*,end=115,err=115)
read (ifourier,*,end=115,err=115) (b(ii),ii=1,13)
endif
B1(1,i) = b(3)
B1(2,i) = b(5)
+ B1(1,-i) = b(3)
+ B1(2,-i) = -b(5)
c b1(1,i)=0.0d0
c b1(2,i)=0.0d0
B1tilde(1,i) = b(3)
- B1tilde(2,i) =-b(5)
+ B1tilde(2,i) =-b(5)
+ B1tilde(1,-i) =-b(3)
+ B1tilde(2,-i) =b(5)
c b1tilde(1,i)=0.0d0
c b1tilde(2,i)=0.0d0
B2(1,i) = b(2)
B2(2,i) = b(4)
+ B2(1,-i) =b(2)
+ B2(2,-i) =-b(4)
+
c b2(1,i)=0.0d0
c b2(2,i)=0.0d0
CC(1,1,i)= b(7)
CC(2,2,i)=-b(7)
CC(2,1,i)= b(9)
CC(1,2,i)= b(9)
+ CC(1,1,-i)= b(7)
+ CC(2,2,-i)=-b(7)
+ CC(2,1,-i)=-b(9)
+ CC(1,2,-i)=-b(9)
c CC(1,1,i)=0.0d0
c CC(2,2,i)=0.0d0
c CC(2,1,i)=0.0d0
Ctilde(1,2,i)=b(9)
Ctilde(2,1,i)=-b(9)
Ctilde(2,2,i)=b(7)
+ Ctilde(1,1,-i)=b(7)
+ Ctilde(1,2,-i)=-b(9)
+ Ctilde(2,1,-i)=b(9)
+ Ctilde(2,2,-i)=b(7)
c Ctilde(1,1,i)=0.0d0
c Ctilde(1,2,i)=0.0d0
c Ctilde(2,1,i)=0.0d0
DD(2,2,i)=-b(6)
DD(2,1,i)= b(8)
DD(1,2,i)= b(8)
+ DD(1,1,-i)= b(6)
+ DD(2,2,-i)=-b(6)
+ DD(2,1,-i)=-b(8)
+ DD(1,2,-i)=-b(8)
c DD(1,1,i)=0.0d0
c DD(2,2,i)=0.0d0
c DD(2,1,i)=0.0d0
Dtilde(1,2,i)=b(8)
Dtilde(2,1,i)=-b(8)
Dtilde(2,2,i)=b(6)
+ Dtilde(1,1,-i)=b(6)
+ Dtilde(1,2,-i)=-b(8)
+ Dtilde(2,1,-i)=b(8)
+ Dtilde(2,2,-i)=b(6)
c Dtilde(1,1,i)=0.0d0
c Dtilde(1,2,i)=0.0d0
c Dtilde(2,1,i)=0.0d0
EE(2,2,i)=-b(10)+b(11)
EE(2,1,i)= b(12)-b(13)
EE(1,2,i)= b(12)+b(13)
+ EE(1,1,-i)= b(10)+b(11)
+ EE(2,2,-i)=-b(10)+b(11)
+ EE(2,1,-i)=-b(12)+b(13)
+ EE(1,2,-i)=-b(12)-b(13)
c ee(1,1,i)=1.0d0
c ee(2,2,i)=1.0d0
c ee(2,1,i)=0.0d0