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Vizing's theorem states that any simple graph with n nodes, m edges and maximum degree D admits a proper edge coloring with D+1 colors. Vizing's proof, dating back to 1960s, was algorithmic, and showed that such a (D+1)-edge coloring can be computed in O(mn) time.
In this talk, I will explain how to compute a (D+1)-edge coloring in only O(m log D) time with high probability, leading to a near-optimal algorithm for this fundamental graph problem.
Joint work with Sepehr Assadi, Soheil Behnezhad, Martin Costa, Shay Solomon and Tiyani Zhang.
The Oberseminar takes place in the Seminarraum, 1st floor. Participants are invited to have coffee or tea in the lounge before.
S. Held, S. Hougardy, L. Végh, J. Vygen