An n-vertex m-edge graph is k-vertex connected if it cannot be
disconnec...
We give the first almost-linear time algorithm for computing the
maximal...
We study the problem of chasing positive bodies in ℓ_1: given a sequence...
Given a simple n-vertex, m-edge graph G undergoing edge insertions and
d...
We show a fully dynamic algorithm for maintaining (1+ϵ)-approximate
size...
The maximal k-edge-connected subgraphs problem is a classical graph
clus...
We study the fine-grained complexity of graph connectivity problems in
u...
We study sublinear time algorithms for estimating the size of maximum
ma...
In the vertex connectivity problem, given an undirected n-vertex m-edge
...
In the dynamic linear program (LP) problem, we are given an LP undergoin...
We present dynamic algorithms with polylogarithmic update time for estim...
Designing dynamic algorithms against an adaptive adversary whose perform...
Recently, Chalermsook et al. [SODA'21(arXiv:2007.07862)] introduces a no...
In the k-edge-connected spanning subgraph (kECSS) problem, our goal is t...
We revisit the vertex-failure connectivity oracle problem. This is one o...
In this paper, we introduce a robust notion of (1+ϵ)-approximate
(s, t)-...
A k-vertex connectivity oracle for undirected G is a data structure that...
We give an algorithm to find a minimum cut in an edge-weighted directed ...
In 1961, Gomory and Hu showed that the max-flow values of all n 2
pairs ...
A dynamic algorithm against an adaptive adversary is required to be corr...
Hop-constrained flows and their duals, moving cuts, are two fundamental
...
We give an n^2+o(1)-time algorithm for finding s-t min-cuts for all
pair...
In this note, we study the expander decomposition problem in a more gene...
We give an algorithm to find a mincut in an n-vertex, m-edge weighted
di...
The vertex connectivity of an m-edge n-vertex undirected graph is the
sm...
In the decremental single-source shortest paths problem, the goal is to
...
In this paper we provide new randomized algorithms with improved runtime...
In the decremental single-source shortest paths (SSSP) problem, the inpu...
Let G = (V,E,w) be a weighted, digraph subject to a sequence of adversar...
We present an Õ(m+n^1.5)-time randomized algorithm for maximum
cardinali...
We show a deterministic algorithm for computing edge connectivity of a s...
There is a recent exciting line of work in distributed graph algorithms ...
We introduce a notion for hierarchical graph clustering which we call th...
We present a general framework of designing efficient dynamic approximat...
Designing dynamic graph algorithms against an adaptive adversary is a ma...
To date, the only way to argue polynomial lower bounds for dynamic algor...
The famous dynamic optimality conjecture of Sleator and Tarjan from 1985...
Consider the following "local" cut-detection problem in a directed graph...
We consider the classical Minimum Balanced Cut problem: given a graph G,...
We study deterministic algorithms for computing graph cuts, with focus o...
In the sensitive distance oracle problem, there are three phases. We fir...
We present a new, simple, algorithm for the local vertex connectivity pr...
The dynamic matrix inverse problem is to maintain the inverse of a matri...
An (ϵ,ϕ)-expander decomposition of a graph G=(V,E) is a
clustering of th...
Vertex connectivity a classic extensively-studied problem. Given an inte...
We present the first sublinear-time algorithm for a distributed
message-...
We study the problem of graph clustering where the goal is to partition ...
We study multi-finger binary search trees (BSTs), a far-reaching extensi...
We present a new connection between self-adjusting binary search trees (...