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Oct 15, 2010 at 1:51 comment added Haining Yu Volterra equations seems a viable option.
Oct 14, 2010 at 18:54 comment added Alex R. Looks like I screwed up. Perhaps it's still salvageable?
Oct 14, 2010 at 17:38 comment added Haining Yu Thank you both for commenting. I tried to following the link provided and work my way bottom up. It turns out to be difficult (if still possible). The difficulty arises when the change of variable takes place. When you doa variable change, two things have to be met simutaneously: 1) the term for $f(\cdot)$ has to have contain one variable, but not two ($t$ and $x$), and 2) the integral range after the change of variable has to be something like $[\tau,\infty)$. It turns out that such change of variable is hard to find -- because of coefficient of 2 in the term $2t-\tau$.
Oct 13, 2010 at 23:46 comment added Willie Wong There is a problem with you change of variables. The interior integral of the double integral cannot be just $\int_0^\infty$, it should be $\int_\tau^\infty$. So I think the solution you wrote down using Laplace transform is not correct.
Oct 13, 2010 at 22:03 history edited Alex R. CC BY-SA 2.5
added 102 characters in body
Oct 13, 2010 at 21:36 history answered Alex R. CC BY-SA 2.5