curious

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seen Mar 22 '13 at 20:54

Mar
22
comment An integral with Gamma functions
@Igor I don't have this book you refer to with me right now. Can you kindly write down the Fourier transform and the convolution steps? At least the steps and the results. (..I didn't get why you needed to Fourier transform to do the convolution..)
Mar
22
comment An integral with Gamma functions
@Igor Khavkine Thanks for the reply. The issue about the poles that I am confused about is this - for generic values of $\nu_1$ and $\nu_2$ all the $4$ Gamma functions in the value of the integral which have a $d$ in the argument are going to get poles. So individually each of the $4$ Gamma functions has a pole. Now how does one multiply and divide such things?
Mar
21
comment Is connected correlation/cumulant expansion additive?
@Andy Putman I wanted to remove my question. How can I do that!?
Mar
21
asked An integral with Gamma functions
Mar
21
revised Is connected correlation/cumulant expansion additive?
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Mar
13
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Mar
11
revised Is connected correlation/cumulant expansion additive?
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Mar
11
revised Is connected correlation/cumulant expansion additive?
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Mar
9
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Mar
9
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Mar
9
asked Is connected correlation/cumulant expansion additive?