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Partitioning over Submodular Structures – Part II

Series: Theory Seminar

Speaker: Prof. Karthekeyan Chandrasekaran, Associate Professor, Department of Industrial and Enterprise Systems Engineering, Affiliate, Department of Computer Science, University of Illinois, Urbana-Cham

Date/Time: Mar 24 21:00:00

Location: Microsoft Teams - ON-LINE

Abstract:
In submodular k-partitioning problems, the input is a submodular set function (given via an evaluation oracle) along with a fixed positive integer k (e.g., k = 2, 3, 4, ?) and the goal is to partition the ground set into k non-empty parts in order to minimize certain natural objectives of interest. Submodular k-partitioning generalizes partitioning problems over several interesting structures including graphs and hypergraphs. The case of 2-partitioning corresponds to the classic and well-studied submodular minimization problem which is polynomial-time solvable. In this talk, I will present a polynomial time algorithm for minmax symmetric submodular k-partitioning for every fixed k.


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Host Faculty: Dr. Anand Louis