850 citations
Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.
- ETH ZurichCH58 papers
- Charles UniversityCZ8 papers
- Max Planck Institute for InformaticsDE5 papers
- Institute for Operations ResearchCH4 papers
- Institute for Theoretical PhysicsCH4 papers
- Institute of Theoretical PhysicsCN4 papers
- Instituto de Física TeóricaES4 papers
- Tel Aviv UniversityIL4 papers
- University of CambridgeGB4 papers
- Centre National de la Recherche ScientifiqueFR3 papers
- École Polytechnique Fédérale de LausanneCH3 papers
- Aix-Marseille UniversitéFR2 papers
5 papers · 1 filter
On low complexity Acceleration Techniques for Randomized Optimization: Supplementary Online Material
Sebastian U. Stich
Recently it was shown by Nesterov (2011) that techniques form convex optimization can be used to successfully accelerate simple derivative-free randomized optimization methods. The…
Variable Metric Random Pursuit
Sebastian U. Stich, Christian L. Müller, Bernd Gärtner
We consider unconstrained randomized optimization of smooth convex objective functions in the gradient-free setting. We analyze Random Pursuit (RP) algorithms with fixed (F-RP) and…
A Polynomial-Time Algorithm for the Tridiagonal and Hessenberg P-Matrix Linear Complementarity Problem
Bernd Gärtner, Markus Sprecher
We give a polynomial-time dynamic programming algorithm for solving the linear complementarity problem with tridiagonal or, more generally, Hessenberg P-matrices. We briefly review…
Combinatorial Characterizations of K-matrices
Jan Foniok, Komei Fukuda, Lorenz Klaus
We present a number of combinatorial characterizations of K-matrices. This extends a theorem of Fiedler and Ptak on linear-algebraic characterizations of K-matrices to the setting…
Pivoting in Linear Complementarity: Two Polynomial-Time Cases
Jan Foniok, Komei Fukuda, Bernd Gärtner +1
We study the behavior of simple principal pivoting methods for the P-matrix linear complementarity problem (P-LCP). We solve an open problem of Morris by showing that Murty's least…