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submodular optimization

topic2 events
papersTODAY 04:00 UTC

Paper Proposes Framework for Linearizable Submodular Optimization

A new arXiv paper introduces upper-linearizable (and quadratizable) functions, a class generalizing concavity and DR-submodularity across monotone and non-monotone settings. The authors present a meta-algorithm that converts algorithms for linearizable problems into ones for this broader class. It is applied to stationary and non-stationary DR-submodular optimization.

papersTODAY 04:00 UTC

Compact Policies for Submodular MDPs via LP-Based Submodular Orienteering

A new arXiv paper introduces an approach for deriving strong yet compact action-selection policies in Markov Decision Processes whose value functions are submodular. The method builds on a linear-programming formulation of submodular orienteering, a problem where an agent must reach a set of targets under a budget. The authors argue this yields policies that are both effective and compact, relevant to reinforcement learning and operations research settings where repeated action choice is required.