Reposted by Izan
Vizing's Theorem in Near-Linear Time. Sepehr Assadi, Soheil Behnezhad, Sayan Bhattacharya, Martin Costa, Shay Solomon, Tianyi Zhang.
(Δ+1)-edge colorings in degree-Δ graphs in time O(m log Δ): enough said. arxiv.org/abs/2410.05240
TCS+ talk: sites.google.com/view/tcsplus... @tcsplus.bsky.social
(Δ+1)-edge colorings in degree-Δ graphs in time O(m log Δ): enough said. arxiv.org/abs/2410.05240
TCS+ talk: sites.google.com/view/tcsplus... @tcsplus.bsky.social
Vizing's Theorem in Near-Linear Time
Vizing's theorem states that any $n$-vertex $m$-edge graph of maximum degree $Δ$ can be edge colored using at most $Δ+ 1$ different colors [Vizing, 1964]. Vizing's original proof is algorithmic and sh...
arxiv.org
February 7, 2025 at 11:09 PM
Vizing's Theorem in Near-Linear Time. Sepehr Assadi, Soheil Behnezhad, Sayan Bhattacharya, Martin Costa, Shay Solomon, Tianyi Zhang.
(Δ+1)-edge colorings in degree-Δ graphs in time O(m log Δ): enough said. arxiv.org/abs/2410.05240
TCS+ talk: sites.google.com/view/tcsplus... @tcsplus.bsky.social
(Δ+1)-edge colorings in degree-Δ graphs in time O(m log Δ): enough said. arxiv.org/abs/2410.05240
TCS+ talk: sites.google.com/view/tcsplus... @tcsplus.bsky.social