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graveolensa

cambridge, ma

http://owen.maresh.info

I'm kind of interested in a lot of bizarre things: extending algebraic topology to take into account strange attractors and whatnot, and categorifying things that probably shouldn't be categorified.
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Top Questions
32 votes

elliptic functions on the 17 wallpaper groups

special-functions symmetric-groups elliptic-functions tessellations asked May 3 '11 at 17:43
math.stackexchange.com

23 votes

Visualizing the Partition numbers (suggestions for visualization techniques)

fractals partitions visualization asked Jan 24 '11 at 16:02
math.stackexchange.com

21 votes

why haven't certain well-researched classes of mathematical object been framed by category theory?

soft-question ct.category-theory asked Apr 23 '10 at 14:40
mathoverflow.net

20 votes

mystery regarding power series of $\frac{1}{\sqrt{1+x^{x}}}$

real-analysis sequences-and-series asked Oct 16 '10 at 8:42
math.stackexchange.com

18 votes

what is the current state of the art in methods of summing “exotic” series?

sequences-and-series asked Oct 15 '10 at 3:04
math.stackexchange.com

15 votes

Hermite's solution of the general quintic in terms of theta functions

reference-request polynomials special-functions theta-functions asked Apr 12 '11 at 20:58
math.stackexchange.com

14 votes

What is the combinatoric significance of an integral related to the exponential generating function?

combinatorics generating-functions asked Nov 4 '10 at 22:43
math.stackexchange.com

14 votes

Evaluation of $\int_{0}^{1} \frac{dx}{1+\sqrt[n]{x}}$ for $n\in\mathbb{N}$

definite-integrals integration asked May 30 '11 at 7:42
math.stackexchange.com

14 votes

topologies of spaces in escher games

general-topology projective-geometry asked Jul 14 '11 at 15:08
math.stackexchange.com

13 votes

Regularity of root spacing of $G(z)=\sum_{n=1}^{\infty} \frac{e^{-n^{2}}}{n^{z}}$

complex-analysis roots dirichlet-series asked Jan 6 '12 at 8:00
math.stackexchange.com

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