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Generalized Equilibrium Problems
If X is a convex subset of a topological vector space and f is a real bifunction defined on X×X, the problem of finding a point x0∈X such that f(x0,y)≥0 for all y∈X, is called an equilibrium problem.
Mircea Balaj, Dan Florin Serac
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On some equilibrium problems for multimaps
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Lai-Jiu Lin, Zenn-Tsuen Yu
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On implicit vector equilibrium problems
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Jun Li, Nan‐jing Huang, Jong Kyu Kim
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Vector quasi-equilibrium problems [PDF]
In this paper we establish existence theorems for vector quasi-equilibrium problems in Hausdorff topological vector spaces both under compactness and noncompactness assumptions.
Abdul Khaliq, Sonam Krishan
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Brain Connectometry Changes in Space Travelers After Long-Duration Spaceflight
Humans undergo extreme physiological changes when subjected to long periods of weightlessness, and as we continue to become a space-faring species, it is imperative that we fully understand the physiological changes that occur in the human body ...
Andrei Doroshin+22 more
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The objective of this paper is to introduce an iterative method with the addition of an inertial term to solve equilibrium problems in a real Hilbert space.
Chainarong Khanpanuk+3 more
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Time-Dependent Generalized Nash Equilibrium Problem [PDF]
We prove an existence result for the time-dependent generalized Nash equilibrium problem under generalized convexity without neither a quasi-variational inequality reformulation nor a quasi-equilibrium problem reformulation.
J. Cotrina, Javier Zúñiga
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In this article, motivated by the works of Ali Akbar and Elahe Shahrosvand [Split equality common null point problem for Bregman quasi-nonexpansive mappings, Filomat 32 (2018), no. 11, 3917–3932], Eskandani et al.
Abass Hammed A.+4 more
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The main aim of this manuscript is to work on the split equilibrium problem with the combined results of the fixed point problem and split variational inequality problem. This paper is an extension of the recent work of Lohawech et al.
Savita Rathee, Monika Swami
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Equilibrium constrained optimization problems [PDF]
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Birbil, Ş. İlker+3 more
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