- #1
zetafunction
- 391
- 0
can anyone provide a Numerical algorithm to solve
[tex] -y'' (x) +f(x)y(x) = \lambda _{n} y(x) [/tex]
with the boundary condition [tex] y(0)=y(a)=0 [/tex]
here 'a' is a parameter introduced at hand inside the program
and [tex] f(x) [/tex] is also introduced by hand in the program
i am more interested in getting eingenvalues than obtaining Eigenfunctions
if possible the routine may be in MATHLAB or in FORTRAN thanks
another question can MATHEMATICA solve this kind of eigenvalue problems ??
[tex] -y'' (x) +f(x)y(x) = \lambda _{n} y(x) [/tex]
with the boundary condition [tex] y(0)=y(a)=0 [/tex]
here 'a' is a parameter introduced at hand inside the program
and [tex] f(x) [/tex] is also introduced by hand in the program
i am more interested in getting eingenvalues than obtaining Eigenfunctions
if possible the routine may be in MATHLAB or in FORTRAN thanks
another question can MATHEMATICA solve this kind of eigenvalue problems ??