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20112026
most citedAlgorithms for Lipschitz Learning on Graphs

24 citations · 151 across the 43 of their papers we have counts for

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cs.DS2026

Fully Dynamic Random-Walk Quantities on Undirected Expanders and -Uniform Directed Graphs

Richard Peng, Sushant Sachdeva, Junzhao Yang +1

We study fully dynamic data structures for random-walk quantities on undirected expanders and fast-mixing directed graphs. For an unweighted graph whose normalized Laplacian has sp…

cs.DS2026

A Tight Bound on Localization of Electrical Flows

Ori Gurel-Gurevich, Asaf Nachmias, Sushant Sachdeva

We prove that for any unweighted graph on n vertices the L1 norm of a unit electric current between the endpoints of a random edge is at most 2 log n. Furthermore, we show that on…

cs.DS2024

Eulerian Graph Sparsification by Effective Resistance Decomposition

Arun Jambulapati, Sushant Sachdeva, Aaron Sidford +2

We provide an algorithm that, given an -vertex -edge Eulerian graph with polynomially bounded weights, computes an -edge $\vare…

cs.DS2024

Almost-Linear Time Algorithms for Decremental Graphs: Min-Cost Flow and More via Duality

Jan van den Brand, Li Chen, Rasmus Kyng +4

We give the first almost-linear total time algorithm for deciding if a flow of cost at most still exists in a directed graph, with edge costs and capacities, undergoing decreme…

cs.DS2024

Optimal Electrical Oblivious Routing on Expanders

Cella Florescu, Rasmus Kyng, Maximilian Probst Gutenberg +1

In this paper, we investigate the question of whether the electrical flow routing is a good oblivious routing scheme on an -edge graph that is a -expander, i.e.…

cs.DS2023

Better Sparsifiers for Directed Eulerian Graphs

Sushant Sachdeva, Anvith Thudi, Yibin Zhao

Spectral sparsification for directed Eulerian graphs is a key component in the design of fast algorithms for solving directed Laplacian linear systems. Directed Laplacian linear sy…