Results 21 to 30 of about 13,472,335 (379)
This study formulates numerical and analytical approaches to the self-equilibrium problem of novel units of tensegrity metamaterials composed of class theta=1 tensegrity prisms.
M. Modano +3 more
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Equilibrium Problems with Applications to Eigenvalue Problems [PDF]
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Ouayl Chadli +2 more
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A primal-dual approach of weak vector equilibrium problems
In this paper we provide some new sufficient conditions that ensure the existence of the solution of a weak vector equilibrium problem in Hausdorff topological vector spaces ordered by a cone.
László Szilárd
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In this paper, we consider the proximal mapping of a bifunction. Under the Lipschitz-type and the strong monotonicity conditions, we prove that the proximal mapping is contractive.
Trinh Ngoc Hai, Le Qung Thuy
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In this work, we are concerned with the iterative approximation of solutions to equilibrium problems in the framework of Hadamard manifolds. We introduce a subgradient extragradient type method with a self-adaptive step size. The use of a step size which
Olawale Kazeem Oyewole, Simeon Reich
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On hemicontinuity of bifunctions for solving equilibrium problems
This paper deals with solving equilibrium problems under local conditions on equilibrium bifunctions. Some techniques first considered for multivalued mixed variational inequalities are investigated and applied to equilibrium problems.
Alleche Boualem
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Existence and continuity for the ε-approximation equilibrium problems in Hadamard spaces
In this paper, the existence of ε-approximate equilibrium points for a bifunction is proved under suitable conditions in the framework of a Hadamard space.
Pakkapon Preechasilp
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In this paper, we presented a modification of the extragradient method to solve pseudomonotone equilibrium problems involving the Lipschitz-type condition in a real Hilbert space.
Pasakorn Yordsorn +3 more
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Well-posedness for equilibrium problems and for optimization problems with equilibrium constraints
AbstractIn this paper we generalize the concepts of well-posedness to equilibrium problems and to optimization problems with equilibrium constraints. We establish some metric characterizations of well-posedness for equilibrium problems and for optimization problems with equilibrium constraints.
Rong Hu, Nan-jing Huang, Ya-Ping Fang
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A number of applications from mathematical programmings, such as minimization problems, variational inequality problems and fixed point problems, can be written as equilibrium problems.
Wiyada Kumam, Kanikar Muangchoo
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