2,964 reputation
2927
bio website
location Baltimore, MD
age 30
visits member for 4 years, 1 month
seen Oct 11 at 22:31

I'm a physics graduate student.


Nov
9
awarded  Yearling
Sep
20
awarded  Nice Question
Sep
5
awarded  Popular Question
Jul
12
awarded  Nice Question
Jul
2
awarded  Curious
Jun
22
awarded  Popular Question
Jun
12
awarded  Good Question
May
22
awarded  Popular Question
Mar
26
awarded  Great Answer
Dec
10
accepted Solution to $\frac{\partial G}{\partial t}=(1-s)\left(-k_1G+k_2\frac{\partial G}{\partial s}\right)$
Dec
9
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.
Dec
9
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
Dec
9
asked Solution to $\frac{\partial G}{\partial t}=(1-s)\left(-k_1G+k_2\frac{\partial G}{\partial s}\right)$
Nov
9
awarded  Yearling
Oct
11
accepted Why can I exchange the order of integration in a multiple Ito stochastic integral?
Oct
10
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.
Oct
10
comment Why can I exchange the order of integration in a multiple Ito stochastic integral?
$(s+ds)^2 - s^2 = 2s ds + ds^2 = 2s ds$
Oct
10
asked Why can I exchange the order of integration in a multiple Ito stochastic integral?
Oct
10
awarded  Informed
Sep
19
comment Demystify integration of $\int \frac{1}{x} \mathrm dx$
I wrote this blog post about it a while ago. arcsecond.wordpress.com/2011/12/17/… My blog says people followed a link from here to there, but I can't find that link on this page, so here it is. It takes a picture-based approach to the problem.