activity
20162022
most citedBalls Isoperimetric in with Volume and Perimeter Densities and

5 citations · 16 across the 7 of their papers we have counts for

collaborators

7 papers

math.PR2022★ 2 cited

Localization of the continuum directed random polymer

Sayan Das, Weitao Zhu

We consider the continuum directed random polymer (CDRP) model that arises as a scaling limit from dimensional directed polymers in the intermediate disorder regime. We show…

math.PR2020★ 3 cited

Tightness of Bernoulli Gibbsian line ensembles

Evgeni Dimitrov, Xiang Fang, Lukas Fesser +4

A Bernoulli Gibbsian line ensemble is the law of the trajectories of independent Bernoulli random walkers with possib…

math.MG2019★ 2 cited

Optimal monohedral tilings of hyperbolic surfaces

Leonardo Di Giosia, Jahangir Habib, Jack Hirsch +6

The hexagon is the least-perimeter tile in the Euclidean plane for any given area. On hyperbolic surfaces, this "isoperimetric" problem differs for every given area, as solutions d…

math.MG2017★ 3 cited

Double Bubbles on the Real Line with Log-Convex Density

Eliot Bongiovanni, Leonardo Di Giosia, Alejandro Diaz +6

The classic double bubble theorem says that the least-perimeter way to enclose and separate two prescribed volumes in is the standard double bubble. We seek the opti…

math.NT2017

Lacunary Eta-quotients Modulo Powers of Primes

Tessa Cotron, Anya Michaelsen, Emily Stamm +1

An integral power series is called lacunary modulo if almost all of its coefficients are divisible by . Motivated by the parity problem for the partition function, , G…

math.MG2016★ 1 cited

The Log Convex Density Conjecture in Hyperbolic Space

Leonardo Di Giosia, Jahangir Habib, Lea Kenigsberg +2

The isoperimetric problem with a density or weighting seeks to enclose prescribed weighted area with minimum weighted perimeter. According to Chambers' recent proof of the Log Conv…

math.MG2016★ 5 cited

Balls Isoperimetric in with Volume and Perimeter Densities and

Leonardo Di Giosia, Jahangir Habib, Lea Kenigsberg +2

We have discovered a "little" gap in our proof of the sharp conjecture that in with volume and perimeter densities and , balls about the origin are unique…