Newton-type methods for Fritz John systems of generalized Nash equilibrium problems
Research output: Contribution to journal › Research article › Contributed › peer-review
Contributors
Details
| Original language | English |
|---|---|
| Pages (from-to) | 587-602 |
| Number of pages | 16 |
| Journal | Pure and applied functional analysis : an international journal |
| Volume | 3 |
| Publication status | Published - 2018 |
| Peer-reviewed | Yes |
Keywords
DFG Classification of Subject Areas according to Review Boards
- Mathematics - generalized Nash equilibrium problem, superlinear convergence, generically satisfied error bounds, LP-Newton method, constrained Levenberg-Marquardt method, Fritz John system
Subject groups, research areas, subject areas according to Destatis
- Applied Mathematics - generalized Nash equilibrium problem, superlinear convergence, generically satisfied error bounds, LP-Newton method, constrained Levenberg-Marquardt method, Fritz John system
ASJC Scopus subject areas
- Applied Mathematics - generalized Nash equilibrium problem, superlinear convergence, generically satisfied error bounds, LP-Newton method, constrained Levenberg-Marquardt method, Fritz John system
- Control and Optimization - generalized Nash equilibrium problem, superlinear convergence, generically satisfied error bounds, LP-Newton method, constrained Levenberg-Marquardt method, Fritz John system
- Computational Mathematics - generalized Nash equilibrium problem, superlinear convergence, generically satisfied error bounds, LP-Newton method, constrained Levenberg-Marquardt method, Fritz John system
Keywords
- generalized Nash equilibrium problem, superlinear convergence, generically satisfied error bounds, LP-Newton method, constrained Levenberg-Marquardt method, Fritz John system