activity
20092026
most citedUnifying and Strengthening Hardness for Dynamic Problems via the Online Matrix-Vector Multiplication Conjecture

215 citations · 689 across the 60 of their papers we have counts for

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Showing 2021Show all

6 papers · 1 filter

cs.DS2021★ 2 cited

Minimum Cuts in Directed Graphs via Partial Sparsification

Ruoxu Cen, Jason Li, Danupon Nanongkai +3

We give an algorithm to find a minimum cut in an edge-weighted directed graph with vertices and edges in time. This improves on the 30 y…

cs.DS2021

Minimum Cuts in Directed Graphs via Max-Flows

Ruoxu Cen, Jason Li, Danupon Nanongkai +2

We give an algorithm to find a mincut in an -vertex, -edge weighted directed graph using calls to any maxflow subroutine. Using state of the art maxflow…

cs.DS2021

Vertex Connectivity in Poly-logarithmic Max-flows

Jason Li, Danupon Nanongkai, Debmalya Panigrahi +2

The vertex connectivity of an -edge -vertex undirected graph is the smallest number of vertices whose removal disconnects the graph, or leaves only a singleton vertex. In thi…

cs.DS2021★ 8 cited

A Note on Isolating Cut Lemma for Submodular Function Minimization

Sagnik Mukhopadhyay, Danupon Nanongkai

It has been observed independently by many researchers that the isolating cut lemma of Li and Panigrahi [FOCS 2020] can be easily extended to obtain new algorithms for finding the…

cs.DS2021

Work-Optimal Parallel Minimum Cuts for Non-Sparse Graphs

Andrés López-Martínez, Sagnik Mukhopadhyay, Danupon Nanongkai

We present the first work-optimal polylogarithmic-depth parallel algorithm for the minimum cut problem on non-sparse graphs. For for any constant , our algorit…

cs.DS2021

Breaking the Quadratic Barrier for Matroid Intersection

Joakim Blikstad, Jan van den Brand, Sagnik Mukhopadhyay +1

The matroid intersection problem is a fundamental problem that has been extensively studied for half a century. In the classic version of this problem, we are given two matroids $\…