activity
20162022
most citedOptimal monohedral tilings of hyperbolic surfaces

2 citations · 5 across the 3 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

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

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…