5,292 reputation
11269
bio website mrcactu5.herokuapp.com/…
location New York, NY
age 30
visits member for 5 years, 2 months
seen 9 hours ago

Data Scientist @ Explorer Media. Statistics, Geometry and Physics.


Dec
26
revised Any way to prove Prime Number Theorem using Hyperbolic Geometry?
added 322 characters in body
Dec
25
revised Any way to prove Prime Number Theorem using Hyperbolic Geometry?
deleted 328 characters in body
Dec
25
asked Any way to prove Prime Number Theorem using Hyperbolic Geometry?
Dec
22
comment Can Poisson Summation formula break?
@AdamP.Goucher beats me
Dec
18
awarded  Self-Learner
Dec
18
awarded  Good Question
Dec
16
accepted Geometry of the space of circles in the Euclidean plane
Dec
12
accepted Sampling from Sine Kernel and Airy Kernel
Dec
12
comment kostant partition function vs Haar measure
@oferzeitouni Here is an example by Doron Zeilberger, arxiv.org/abs/math/9811108. It looks like Selberg integral, but perhaps not quite? I am trying to find clarification.
Dec
12
asked kostant partition function vs Haar measure
Dec
11
revised Geometry of the space of circles in the Euclidean plane
added 151 characters in body
Dec
11
comment Geometry of the space of circles in the Euclidean plane
@HaoChen not at all, maybe $\mathbb{C} \times \mathbb{R}P^1$? I don't specify oriented or non-oriented circles. My main question is just if the inversion operation extends to an action on the "moduli space" of all circles on the extended plane $\hat{\mathbb{C}}$
Dec
11
asked Geometry of the space of circles in the Euclidean plane
Dec
4
accepted minimizing an integral over integer-coefficient polynomials $\displaystyle \inf_{f \in \mathbb{Z}[x]} \int_a^b f(x)^2 \, dx $
Dec
4
reviewed Reject minimizing an integral over integer-coefficient polynomials $\displaystyle \inf_{f \in \mathbb{Z}[x]} \int_a^b f(x)^2 \, dx $
Dec
4
comment minimizing an integral over integer-coefficient polynomials $\displaystyle \inf_{f \in \mathbb{Z}[x]} \int_a^b f(x)^2 \, dx $
@FelipeVoloch you are right. I have corrected the title
Dec
4
revised minimizing an integral over integer-coefficient polynomials $\displaystyle \inf_{f \in \mathbb{Z}[x]} \int_a^b f(x)^2 \, dx $
fixed an important typo
Dec
4
asked minimizing an integral over integer-coefficient polynomials $\displaystyle \inf_{f \in \mathbb{Z}[x]} \int_a^b f(x)^2 \, dx $
Nov
25
comment Question on Atiyah-Patodi-Singer on $T^3$
@YujiTachikawa I am not sure what you are calling $\xi_a, h_a$ and the operation $\times_{Spin(n)}$, multiplying a $Spin(n)$ bundle with a representation. More importantly, I would like to know why you get : $$P_2 \times_{Spin(n)} W = \bigoplus_{i < j} L_i \otimes L_j$$ a direct sum of line bundles.
Nov
24
asked “Semiclassical approximation” in random matrix theory