Maxim Gilula

activity

20182021

most citedA Class of Simple Rearrangements of the Alternating Harmonic Series

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

collaborators

3 papers

math.NT2021★ 1 cited

A Class of Simple Rearrangements of the Alternating Harmonic Series

Maxim Gilula

We present an easily defined countable family of permutations of the natural numbers for which explicit rearrangements (i.e., the sums induced by the permutations) can be computed.…

math.CA2019

Oscillatory Loomis-Whitney and Projections of Sublevel Sets

Maxim Gilula, Kevin O'Neill, Lechao Xiao

We consider an oscillatory integral operator with Loomis-Whitney multilinear form. The phase is real analytic in a neighborhood of the origin in $R^{d}$ and satisfies a nond…

math.CA2018

$ℓ^{2}$ Decoupling in $R^{2}$ for curves with Vanishing Curvature

Chandan Biswas, Maxim Gilula, Linhan Li +2

We expand the class of curves $(φ_{1} (t), φ_{2} (t)), t \in [0, 1]$ for which the $ℓ^{2}$ decoupling conjecture holds for $2 \leq p \leq 6$ . Our class of curves includes all real-analytic r…

A Class of Simple Rearrangements of the Alternating Harmonic Series

Oscillatory Loomis-Whitney and Projections of Sublevel Sets

ℓ2 Decoupling in R2 for curves with Vanishing Curvature

$ℓ^{2}$ Decoupling in $R^{2}$ for curves with Vanishing Curvature