Linearization functors on real convex sets

Details Linearization functors on real convex sets Linearization functors on real convex sets

2012-03-05

arxiv.org/abs/1203.0946v1

Mathematics

Optimization and Control

Scientific paper

We prove that linearizing certain families of polynomial optimization problems leads to new functorial operations in real convex sets. We show that under some conditions these operations can be computed or approximated in ways amenable to efficient computation. These operations are convex analogues of Hom functors, tensor products, symmetric powers, exterior powers and general Schur functors on vector spaces and lead to novel constructions even for polyhedra.

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