Well-posedness for multi-time variational inequality problems via generalized monotonicity and for variational problems with multi-time variational inequality constraints
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Publication:2075959
DOI10.1016/j.cam.2021.114033zbMath1482.49029OpenAlexW4200309026MaRDI QIDQ2075959
Savin Treanta, Shalini Jha, Prasun Das, Sanghamitra Bandhyopadhyay
Publication date: 16 February 2022
Published in: Journal of Computational and Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.cam.2021.114033
Sensitivity, stability, well-posedness (49K40) Numerical optimization and variational techniques (65K10) Variational inequalities (49J40)
Related Items (2)
The study of certain optimization problems via variational inequalities ⋮ Well-posedness of generalized vector variational inequality problem via topological approach
Cites Work
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- Well-posedness for a class of variational-hemivariational inequalities with perturbations
- Well-posedness of hemivariational inequalities and inclusion problems
- A generalized mixed vector variational-like inequality problem
- Nonconvex energy functions. Hemivariational inequalities and substationarity principles
- Metric characterizations for well-posedness of split hemivariational inequalities
- Weak sharp solutions associated with a multidimensional variational-type inequality
- Levitin-Polyak well-posedness of variational inequality problems with functional constraints
- Well-posedness of mixed variational inequalities, inclusion problems and fixed point problems
- The financial equilibrium problem with implicit budget constraints
- Well-posedness for mixed quasivariational-like inequalities
- Well-posedness of generalized mixed variational inequalities, inclusion problems and fixed-point problems
- Well-posedness in the generalized sense for variational inclusion and disclusion problems and well-posedness for optimization problems with constraint
- Well-posedness for equilibrium problems and for optimization problems with equilibrium constraints
- Well-posedness by perturbations of mixed variational inequalities in Banach spaces
- Well-posedness for optimization problems with constraints defined by variational inequalities having a unique solution
- Levitin-Polyak well-posedness for strong bilevel vector equilibrium problems and applications to traffic network problems with equilibrium constraints
- Well-posedness by perturbations for variational-hemivariational inequalities
- Levitin-Polyak well-posedness by perturbations for systems of set-valued vector quasi-equilibrium problems
- Painlevé-Kuratowski convergence of the solution sets for controlled systems of fuzzy vector quasi-optimization problems with application to controlling traffic networks under uncertainty
- On weak sharp solutions in \((\rho , \mathbf{b}, \mathbf{d})\)-variational inequalities
- Efficiency for variational control problems on Riemann manifolds with geodesic quasiinvex curvilinear integral functionals
- Generalized Levitin-Polyak well-posedness for controlled systems of FMQHI-fuzzy mixed quasi-hemivariational inequalities of Minty type
- Well-posedness for parametric generalized vector quasivariational inequality problems of the minty type
- A necessary and sufficient condition on the equivalence between local and global optimal solutions in variational control problems
- On a modified optimal control problem with first-order PDE constraints and the associated saddle-point optimality criterion
- Some equivalence results for well-posedness of hemivariational inequalities
- \(\alpha\)-well-posedness for Nash equilibria and for optimization problems with Nash equilibrium constraints
- Parametric well-posedness for variational inequalities defined by bifunctions
- Well-posedness and \(L\)-well-posedness for quasivariational inequalities
- On some non-linear elliptic differential functional equations
- VARIOUS TYPES OF WELL-POSEDNESS FOR MIXED VECTOR QUASIVARIATIONAL-LIKE INEQUALITY USING BIFUNCTIONS
- Well-posedness for parametric quasivariational inequality problems and for optimization problems with quasivariational inequality constraints
- Well-Posedness for Variational Inequality Problems with Generalized Monotone Set-Valued Maps
- Equivalence of well-posedness between systems of hemivariational inequalities and inclusion problems
- Well-posed hemivariational inequalities
- Efficiency in generalised V-KT-pseudoinvex control problems
- A necessary and sufficient condition of optimality for a class of multidimensional control problems
- Some results on (ρ, b, d)-variational inequalities
- Well-posedness by perturbations of variational-hemivariational inequalities with perturbations
- On the stability of the functional optimization problem
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