Kernel Functions and Interior-Point Methods for Conic Linear Complementarity Problems
Document Type
Presentation
Presentation Date
10-12-2008
Abstract or Description
We present a class of polynomial primal-dual interior-point algorithms for conic linear commplementarity problems based on a new class of kernel functions. This class is fairly general and includes the classical logarithmic function, the prototype self-regular function, and non-self-regular kernel functions as special cases. The obtained complexity results are favorable; they match the currently best known iteration bounds obtained for these problems and these methods.
Sponsorship/Conference/Institution
Institute for Operations Research and the Management Sciences Annual Conference (INFORMS)
Location
Washington, DC
Recommended Citation
Lesaja, Goran.
2008.
"Kernel Functions and Interior-Point Methods for Conic Linear Complementarity Problems."
Department of Mathematical Sciences Faculty Presentations.
Presentation 323.
https://digitalcommons.georgiasouthern.edu/math-sci-facpres/323