eljose79
Feb24-04, 10:12 AM
i am trying to solve the integral equation
g(x)=Int(0,infinite)f(t)st/exp(st)-1)) the Kernel is
K(s,t)=st/(exp(st)-1) so K(s,t)=K(t,s) is symmetric..so their eigenfunctions will be orthogonal and their eignevalues real..but i do not kow if f(t) belongs to L**2 so we could i solve it using a series of eigenfunctions?...thanks.
what otgher method to approach the solutions are known?..
g(x)=Int(0,infinite)f(t)st/exp(st)-1)) the Kernel is
K(s,t)=st/(exp(st)-1) so K(s,t)=K(t,s) is symmetric..so their eigenfunctions will be orthogonal and their eignevalues real..but i do not kow if f(t) belongs to L**2 so we could i solve it using a series of eigenfunctions?...thanks.
what otgher method to approach the solutions are known?..