Generalized well-posedness for symmetric vector quasi-equilibrium problems
From MaRDI portal
Publication:305470
DOI10.1155/2015/108357zbMath1346.49037OpenAlexW1971069947WikidataQ59111494 ScholiaQ59111494MaRDI QIDQ305470
Wei-bing Zhang, Nan-Jing Huang, Donal O'Regan
Publication date: 30 August 2016
Published in: Journal of Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2015/108357
Related Items
Well-posedness for a class of strong vector equilibrium problems ⋮ Well-posed symmetric vector quasi-equilibrium problems
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- The uniqueness and well-posedness of vector equilibrium problems with a representation theorem for the solution set
- Well-posedness of systems of equilibrium problems
- Nonconvex separation theorems and some applications in vector optimization
- Levitin-Polyak well-posedness of generalized vector equilibrium problems
- Unified approaches to well-posedness with some applications
- Levitin-Polyak well-posedness of variational inequality problems with functional constraints
- Closedness and Hadamard well-posedness of the solution map for parametric vector equilibrium problems
- Levitin-polyak well-posedness of vector equilibrium problems
- Well-posedness for equilibrium problems and for optimization problems with equilibrium constraints
- Metric characterizations of \(\alpha \)-well-posedness for symmetric quasi-equilibrium problems
- Essential weak efficient solution in multiobjective optimization problems
- Symmetric vector quasi-equilibrium problems
- Well-posedness for optimization problems with constraints defined by variational inequalities having a unique solution
- Vector variational inequalities and vector equilibria. Mathematical theories
- Well-posed generalized vector equilibrium problems
- Hadamard well-posed vector optimization problems
- Structural stability and robustness to bounded rationality for non-compact cases
- Levitin-Polyak well-posedness of generalized vector quasi-equilibrium problems
- Vector optimization. Set-valued and variational analysis.
- Levitin–Polyak well-posedness of symmetric vector quasi-equilibrium problems
- A characterization of tyhonov well-posedness for minimum problems, with applications to variational inequalities(∗)
