Distilling common randomness from bipartite quantum states
Igor Devetak, Andreas Winter
ISIT 2003
Many industrial problems can be naturally formulated using mixed integer non-linear programming (MINLP) models and can be solved by spatial BranchBound (sBB) techniques. We study the impact of two important parts of sBB methods: bounds tightening (BT) and branching strategies. We extend a branching technique originally developed for MILP, reliability branching, to the MINLP case. Motivated by the demand for open-source solvers for real-world MINLP problems, we have developed an sBB software package named couenne (Convex Over- and Under-ENvelopes for Non-linear Estimation) and used it for extensive tests on several combinations of BT and branching techniques on a set of publicly available and real-world MINLP instances. We also compare the performance of couenne with a state-of-the-art MINLP solver. © 2009 Taylor & Francis.
Igor Devetak, Andreas Winter
ISIT 2003
F. Odeh, I. Tadjbakhsh
Archive for Rational Mechanics and Analysis
Chai Wah Wu
Linear Algebra and Its Applications
David W. Jacobs, Daphna Weinshall, et al.
IEEE Transactions on Pattern Analysis and Machine Intelligence