Well-posed symmetric vector quasi-equilibrium problems

DOI10.1186/s13660-015-0749-6zbMath1334.49076OpenAlexW1880912072WikidataQ59434716 ScholiaQ59434716MaRDI QIDQ260185

Shu-wen Xiang, Xi-Cai Deng

Publication date: 18 March 2016

Published in: Journal of Inequalities and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1186/s13660-015-0749-6

zbMATH Keywords

well-posednesssufficient conditionsbounded rationality modelnonlinear scalarization functionsymmetric vector quasi-equilibrium problems

Mathematics Subject Classification ID

Sensitivity, stability, well-posedness (49K40) Multi-objective and goal programming (90C29) Variational inequalities (49J40) Sensitivity, stability, parametric optimization (90C31) General equilibrium theory (91B50)

Cites Work

• Unnamed Item
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• Generalized well-posedness for symmetric vector quasi-equilibrium problems
• Nonconvex separation theorems and some applications in vector optimization
• Well-posedness for convex symmetric vector quasi-equilibrium problems
• Well-posed optimization problems
• Well-posedness and scalarization in vector optimization
• Well-posed Ky Fan's point, quasi-variational inequality and Nash equilibrium problems
• Bounded rationality in multiobjective games
• The stability of set of solutions for symmetric vector quasi-equilibrium problems
• Levitin-Polyak well-posedness in generalized vector variational inequality problem with functional constraints
• Levitin-Polyak well-posedness of constrained vector optimization problems
• Well posedness in vector optimization problems and vector variational inequalities
• Well-posedness for parametric vector equilibrium problems with applications
• Levitin-polyak well-posedness of vector equilibrium problems
• Structural stability implies robustness to bounded rationality
• Symmetric vector quasi-equilibrium problems
• Extended well-posedness properties of vector optimization problems
• Scalarization method for Levitin-Polyak well-posedness of vectorial optimization problems
• Well-posed generalized vector equilibrium problems
• Structural stability and robustness to bounded rationality for non-compact cases
• Scalarization for pointwise well-posed vectorial problems
• Vector optimization. Set-valued and variational analysis.
• On structural stability and robustness to bounded rationality
• On the symmetric vector quasi-equilibrium problems