Simon Sehayek
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 Jun 30 revised Mean-Square Ergodicity of Certain Quantities? added 95 characters in body Jun 30 revised Mean-Square Ergodicity of Certain Quantities? added 77 characters in body Jun 29 asked Mean-Square Ergodicity of Certain Quantities? Jun 1 revised Interchanging Inverse Laplace Transform edited tags Jun 1 revised Interchanging Inverse Laplace Transform edited tags Jun 1 revised Interchanging Inverse Laplace Transform added 49 characters in body Jun 1 revised Interchanging Inverse Laplace Transform added 722 characters in body Jun 1 comment Interchanging Inverse Laplace Transform I just checked and the real part of my poles seem to be affected if I carry out the mean integration first. Wouldn't this change the limit in the definition of the inverse transform? Jun 1 revised Interchanging Inverse Laplace Transform deleted 64 characters in body Jun 1 comment Interchanging Inverse Laplace Transform Sorry that's right... I just wanted to show explicitly the expression for the mean. Let me change it.. Jun 1 revised Interchanging Inverse Laplace Transform added 3 characters in body Jun 1 asked Interchanging Inverse Laplace Transform Sep 24 awarded Autobiographer Aug 7 comment Splitting Integral into Two Parts Thank you very much for your help and patience Aug 7 comment Splitting Integral into Two Parts Haha, thanks for spelling it out, I should have just done that instead of plugging into Mathematica. The same should be true for a function with integrand $g(\max(x_1,x_2))f(|x_2−x_1|)$ since $x_1$ and $x_2$ are exchanged within both subregions, right? Aug 7 accepted Splitting Integral into Two Parts Aug 7 comment Splitting Integral into Two Parts I don't think there is a step discontinuity in my function. For example, $\exp(|x_2-x_1|)$ is completely continuous, so it should work right?... Maybe I calculated the integrals wrong, although Mathematica is saying the two integrals are not the same... Aug 7 asked Splitting Integral into Two Parts Jul 2 awarded Curious Jan 8 accepted Square of Bernoulli Random Variable