MathNerd
Apr16-04, 08:48 AM
I'm looking for an integral transform, T, Such that given
g(s) = \int^{ \infty }_{1} \frac { f(x) } { x^{s+1} } dx
Both sides can be transformed so that
T[g(s)](x) = T[\int^{ \infty }_{1} \frac { f(x) } { x^{s+1} } dx](x)
T[g(s)](x) = f(x)
Does anybody know of an integral transform that does this?
Thanks in advance! :smile:
g(s) = \int^{ \infty }_{1} \frac { f(x) } { x^{s+1} } dx
Both sides can be transformed so that
T[g(s)](x) = T[\int^{ \infty }_{1} \frac { f(x) } { x^{s+1} } dx](x)
T[g(s)](x) = f(x)
Does anybody know of an integral transform that does this?
Thanks in advance! :smile: