📄 sphfpt.for
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PROGRAM sphfpt
INTEGER i,m,n,nvar,nn2,N1,N2,NTOT
REAL DXX
PARAMETER (N1=2,N2=1,NTOT=N1+N2,DXX=1.e-4)
REAL c2,dx,gamma,q1,x1,x2,xf,v1(N2),v2(N1),v(NTOT)
LOGICAL check
COMMON /sphcom/ c2,gamma,dx,m,n
COMMON /caller/ x1,x2,xf,nvar,nn2
EQUIVALENCE (v1(1),v(1)),(v2(1),v(N2+1))
CU USES newt
nvar=NTOT
nn2=N2
dx=DXX
1 write(*,*) 'input m,n,c-squared (999 to end)'
read(*,*) m,n,c2
if (c2.eq.999.) stop
if ((n.lt.m).or.(m.lt.0)) goto 1
gamma=1.0
q1=n
do 11 i=1,m
gamma=-0.5*gamma*(n+i)*(q1/i)
q1=q1-1.0
11 continue
v1(1)=n*(n+1)-m*(m+1)+c2/2.0
v2(2)=v1(1)
v2(1)=gamma*(1.-(v2(2)-c2)*dx/(2*(m+1)))
x1=-1.0+dx
x2=1.0-dx
xf=0.
call newt(v,NTOT,check)
if(check)then
write(*,*)'shootf failed; bad initial guess'
else
write(*,'(1x,t6,a)') 'mu(m,n)'
write(*,'(1x,f12.6)') v1(1)
goto 1
endif
END
SUBROUTINE load1(x1,v1,y)
INTEGER m,n
REAL c2,dx,gamma,x1,y1,v1(1),y(3)
COMMON /sphcom/ c2,gamma,dx,m,n
y(3)=v1(1)
if(mod(n-m,2).eq.0)then
y1=gamma
else
y1=-gamma
endif
y(2)=-(y(3)-c2)*y1/(2*(m+1))
y(1)=y1+y(2)*dx
return
END
SUBROUTINE load2(x2,v2,y)
INTEGER m,n
REAL c2,dx,gamma,x2,v2(2),y(3)
COMMON /sphcom/ c2,gamma,dx,m,n
y(3)=v2(2)
y(1)=v2(1)
y(2)=(y(3)-c2)*y(1)/(2*(m+1))
return
END
SUBROUTINE score(xf,y,f)
INTEGER i,m,n
REAL c2,gamma,dx,xf,f(3),y(3)
COMMON /sphcom/ c2,gamma,dx,m,n
do 12 i=1,3
f(i)=y(i)
12 continue
return
END
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