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Mathematics Colloquium

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Date:  Tuesday, November 21, 2006

Title:  Submodular Percolation

Abstract:  Scheduling sequences of reals to minimize their maximum sum leads naturally to a partial order on real words called the "worm order". It turns out that in any submodular system there is a maximal chain which is minimum in the worm order among all paths from 0 to 1; this results in conditions under which a process can be scheduled without taking backward steps, and also permits the analysis of a form of coordinate percolation. Joint work in part with Graham Brightwell (LSE) and in part with Lizz Moseman (Dartmouth).


Speaker:  Peter Winkler
Institution:  Dartmouth

 

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