We consider the online problem of minimizing the maximum flow-time on related machines. This is a natural generalization of the extensively studied makespan minimization problem ...
An emerging theory of “linear-algebraic pseudorandomness” aims to understand the linear-algebraic analogs of fundamental Boolean pseudorandom objects where the rank of subspac...
Low-degree polynomial approximations to the sign function underlie pseudorandom generators for halfspaces, as well as algorithms for agnostically learning halfspaces. We study the...
Monotone Boolean functions, and the monotone Boolean circuits that compute them, have been intensively studied in complexity theory. In this paper we study the structure of Boolea...
We study some linear programming relaxations for the Unsplittable Flow problem on trees (UFPtree). Inspired by results obtained by Chekuri, Ene, and Korula for Unsplittable Flow o...
We introduce and study a network resource management problem that is a special case of nonmetric k-median, naturally arising in cross platform scheduling and cloud computing. In t...
Viswanath Nagarajan, Kanthi K. Sarpatwar, Baruch S...
We present the first efficient deterministic algorithm for factoring sparse polynomials that split into multilinear factors and sums of univariate polynomials. Our result makes p...
Let G = G(n, m) be a random graph whose average degree d = 2m/n is below the k-colorability threshold. If we sample a k-coloring σ of G uniformly at random, what can we say about...
Amin Coja-Oghlan, Charilaos Efthymiou, Nor Jaafari
Given an undirected graph G = (VG, EG) and a fixed pattern graph H = (VH , EH ) with k vertices, we consider the H-Transversal and H-Packing problems. The former asks to find th...
We study the q-state ferromagnetic Potts model on the n-vertex complete graph known as the mean-field (Curie-Weiss) model. We analyze the Swendsen-Wang algorithm which is a Marko...