Bryan Brown

most citedIsoperimetric Regions in

R^{n}

with density

r^{p}

7 citations · 7 across the 1 of their papers we have counts for

collaborators

2 papers

math.DG2015★ 7 cited

Isoperimetric Regions in $R^{n}$ with density $r^{p}$

Wyatt Boyer, Bryan Brown, Gregory R. Chambers +2

We show that the unique isoperimetric hypersurfaces in $R^{n}$ with density $r^{p}$ for $n \geq 3$ and $p > 0$ are spheres that pass through the origin.

math.CO2013

Robust Graph Ideals

Adam Boocher, Bryan Christopher Brown, Timothy Duff +4

Let I be a toric ideal. We say I is robust if its universal Groebner basis is a minimal generating set. We show that any robust toric ideal arising from a graph G is also minimally…

Isoperimetric Regions in Rn with density rp

Robust Graph Ideals

Isoperimetric Regions in $R^{n}$ with density $r^{p}$