Mark Eichenlaub
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 Jan4 answered Probability in two throws of $3$ indistinguishable dice Nov9 awarded Yearling Sep20 awarded Nice Question Sep5 awarded Popular Question Jul12 awarded Nice Question Jul2 awarded Curious Jun22 awarded Popular Question Jun12 awarded Good Question May22 awarded Popular Question Mar26 awarded Great Answer Dec10 accepted Solution to $\frac{\partial G}{\partial t}=(1-s)\left(-k_1G+k_2\frac{\partial G}{\partial s}\right)$ Dec9 comment Solution to $\frac{\partial G}{\partial t}=(1-s)\left(-k_1G+k_2\frac{\partial G}{\partial s}\right)$ Yes, $s\in \mathbb{R}$ and $t \ge 0$. I'll look up the method of characteristics. Dec9 revised Solution to $\frac{\partial G}{\partial t}=(1-s)\left(-k_1G+k_2\frac{\partial G}{\partial s}\right)$ added 59 characters in body Dec9 asked Solution to $\frac{\partial G}{\partial t}=(1-s)\left(-k_1G+k_2\frac{\partial G}{\partial s}\right)$ Nov9 awarded Yearling Oct11 accepted Why can I exchange the order of integration in a multiple Ito stochastic integral? Oct10 comment Why can I exchange the order of integration in a multiple Ito stochastic integral? In the portion where I set W=s^2, I am not talking about stochastic integrals, but instead just a regular integral, so your criticisms do not make sense. Oct10 comment Why can I exchange the order of integration in a multiple Ito stochastic integral? $(s+ds)^2 - s^2 = 2s ds + ds^2 = 2s ds$ Oct10 asked Why can I exchange the order of integration in a multiple Ito stochastic integral? Oct10 awarded Informed