Results 1 to 10 of about 505 (126)

An alternative extragradient projection method for quasi-equilibrium problems [PDF]

Journal of Inequalities and Applications, 2018
For the quasi-equilibrium problem where the players’ costs and their strategies both depend on the rival’s decisions, an alternative extragradient projection method for solving it is designed.
Haibin Chen, Yiju Wang, Yi Xu
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Analytic center cutting plane methods for variational inequalities over convex bodies [PDF]

Journal of Inequalities and Applications, 2018
An analytic center cutting plane method is an iterative algorithm based on the computation of analytic centers. In this paper, we propose some analytic center cutting plane methods for solving quasimonotone or pseudomonotone variational inequalities ...
Renying Zeng
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Inertial Mann-Krasnoselskii algorithm with self adaptive stepsize for split variational inclusion problem and paramonotone equilibria

Mathematical Modelling and Analysis, 2022
In this paper, we introduce a Mann-Krasnoselskii algorithm of inertial form for approximating a common solution of Spit Variational Inclusion Problem (SVIP) and Equilibrium Problem (EP) with paramonotone bifunction in real Hilbert spaces.
Lateef O. Jolaoso, Akindele A. Mebawondu, Oluwatosin T. Mewomo   +2 more
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Well Posedness of New Optimization Problems with Variational Inequality Constraints

Fractal and Fractional, 2021
In this paper, we studied the well posedness for a new class of optimization problems with variational inequality constraints involving second-order partial derivatives.
Savin Treanţă
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Vector equilibrium problems with new types of generalized monotonicity [PDF]

Yugoslav Journal of Operations Research, 2013
In this paper, we introduce the concept of generalized relaxed ®- pseudomonotonicity for vector valued bi-functions. By using the KKM technique, we obtain some substantial results of the vector equilibrium problems with generalized relaxed ...
Mahato N.K., Nahak C.
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On Some Variational Inequalities Involving Second-Order Partial Derivatives

Fractal and Fractional, 2022
By using the monotonicity, hemicontinuity, and pseudomonotonicity of the considered integral functionals, we studied the well-posedness of some variational inequality problems governed by partial derivatives of the second-order. To this aim, we introduce
Savin Treanţă, Muhammad Bilal Khan, Tareq Saeed   +2 more
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Well-Posedness Results of Certain Variational Inequalities

Mathematics, 2022
Well-posedness and generalized well-posedness results are examined for a class of commanded variational inequality problems. In this regard, by using the concepts of hemicontinuity, monotonicity, and pseudomonotonicity of the considered functional, and ...
Savin Treanţă
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Existence and Approximation of Solution for Vector Mixed Variational-Like Inequality Under Densely (η, f)-C-Pseudomonotone Mappings

Pan-American Journal of Mathematics, 2022
In this paper we study vector mixed variational inequality problem under (η, C)-pseudomonotonicity and densely (η, f)-C-pseudo-monotonocity in reflexive Banach space.
Sujeet Kumar, Sabyasachi Pani
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The pseudomonotone polar for multivalued operators [PDF]

Optimization, 2017
14 ...
Bueno, Orestes, Cotrina, John
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Well-Posedness of Triequilibrium-Like Problems

International Journal of Analysis and Applications, 2022
This work emphasizes in presenting new class of equilibrium-like problems, termed as equilibrium-like problems with trifunction. We establish some metric characterizations for the well-posed triequilibrium-like problems.
Misbah Iram Bloach, Muhammad Aslam Noor, Khalida Inayat Noor   +2 more
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