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Fractional Chromatic Number
Anton Bernshteyn: A fast distributed algorithm for (Δ + 1)-edge-coloring
Sublinear Algorithms for (Delta + 1) Vertex Coloring
Daniel Kral (Charles University) / Total fractional colorings of graphs with large girth
02/16/21 - Zdeněk Dvořák - Fractional chromatic number of graphs of bounded maximum degree
Fractional colorings and the fractional chromatic number of graphs | graph theory | advanced level
What are Fractional Colorings (Graph Theory Tutorial)
Distributed Graph Coloring Made Easy
FOCS 2024 10A Faster (Δ+1)-Edge Coloring: Breaking the m√n Time Barrier
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Last Updated: September 6, 2026
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Summary
Speaker: Louis Esperet By Nicolas Bousquet, Louis Esperet and François Pirot, from SIROCCO 2021, 28th International ... In this lecture you will learn how to do Exact and A celebrated theorem of Vizing says that every graph G of maximum degree Δ is (Δ+1)-edge-colorable. In this talk I will describe a ... Aalto University course CS-E4510 Sepehr Assadi (University of Pennsylvania) simons.berkeley.edu/talks/sublinear- KAIST Discrete Math Seminar 2010-01-26. Talk by Martin Costa, joint work with Sayan Bhattacharya, Din Carmon, Shay Solomon, Tianyi Zhang Title: Faster (Δ+1)-Edge ...
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