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The inverse gamma function.
#4
(05/12/2014, 11:06 PM)tommy1729 Wrote: Dear James.

For starters if you are trying to find the integral I asked for :

1) I asked for the functional inverse of the Gamma function.
Not the reciprocal.
The whole OP was about the functional inverse of the Gamma function.
Although I could have stated that more clearly when I asked about the integral representation ...
2) ... Also defining f(x) By M^[-1] M^[1] f(x) seems a bit lame.
That looks similar to saying x = sqrt(x)^2 or x = exp(ln(x)).
3) despite 1) and 2) why do you wonder if that is OK ? You know the mellin inversion theorem.

Thanks anyway.

Maybe a second attempt.

Im not sure such an integral representation exists btw.


regards

tommy1729

oooooo functional inverse. That's tricky...
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Messages In This Thread
The inverse gamma function. - by tommy1729 - 05/11/2014, 08:28 PM
RE: The inverse gamma function. - by JmsNxn - 05/11/2014, 10:12 PM
RE: The inverse gamma function. - by tommy1729 - 05/12/2014, 11:06 PM
RE: The inverse gamma function. - by JmsNxn - 05/13/2014, 02:18 PM

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