Josiah Park

https://people.math.gatech.edu/~jpark685/

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Minimizing energy on $\mathbb{S}^2$ for absolutely monotonic type potentials

mg.metric-geometry discrete-geometry harmonic-analysis potential-theory spherical-geometry asked Dec 1, 2019 at 4:56

mathoverflow.net

6 votes

Graphs resembling the math genealogy graph must have concentration in a small number of families?

pr.probability graph-theory random-graphs mathematical-modeling asked Aug 13, 2021 at 21:45

mathoverflow.net

5 votes

Laplace Beltrami eigenvalues on surface of polytopes

reference-request ap.analysis-of-pdes convex-polytopes sp.spectral-theory laplacian asked Dec 17, 2018 at 10:05

mathoverflow.net

5 votes

Maximizing $\iiint|(x-z)\times(y-z)|d\mu d\mu d\mu$ over probability measures on the unit circle

pr.probability mg.metric-geometry potential-theory spherical-geometry asked Feb 2, 2020 at 15:29

mathoverflow.net

Top Answers

Determination of special values of Eisenstein series

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Conway's lesser-known results

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Differentiability of Fourier series

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What recent discoveries have amateur mathematicians made?

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How did they come up with the MRRW bound?

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The number of quadratic forms attaining Hermite's constant

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Compact manifold $X$ having fixed-point property but $X\times X$ does not

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How long for Brownian motion to "fill-out" a torus in d-dimensions?

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Optimization problem with determinant as objective

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Origin of term Ahlfors-David regular

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Packing disks of infinitesimal diameter on a sphere: the asymptotics of the Tammes problem

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Sums of squares of primes

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Examples of seemingly elementary problems that are hard to solve?

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Acting with all rational rotations on a subset of the circle having positive measure do you fill almost the whole circle?

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Is an ambiguity set with Wasserstein distance of order 1 is convex?

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What's so special about the Orthonormal base $\{e_n\}$ of $L^2[0,1]$, where $e_n(x)=e^{2\pi i nx }$?

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How to use van der Corput's lemma to get the following estimates?

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Sphere packing processes during biological development

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