[PDF] Top 20 Generic Well Posedness for a Class of Equilibrium Problems
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Generic Well Posedness for a Class of Equilibrium Problems
... a class of equilibrium problems which is identified with a complete metric space of ...corresponding equilibrium problem possesses a unique solution and is ... See full document
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The uniqueness and well-posedness of vector equilibrium problems with a representation theorem for the solution set
... vector equilibrium problem (for short, VEP) is a natural generalization of the equilib- rium problem for the vector-valued ...is well known that the vector equilibrium problem is a unified model of ... See full document
13
Well posed symmetric vector quasi equilibrium problems
... is well known, the notion of well-posedness can be divided into two different groups: Hadamard type and Tykhonov type [, ...type well- posedness is based on the continuous dependence of ... See full document
10
Well posedness for a class of generalized variational hemivariational inequalities involving set valued operators
... a class of hemivariational inequalities involving the sta- ble (g, f , α)-quasimonotonicity [25], a result on the well-posedness for mixed quasivaria- tional hemivariational inequalities [26], and ... See full document
14
Several types of well-posedness for generalized vector quasi-equilibrium problems with their relations
... optimization problems, optimal control, variations, mathematical program- ming, fixed-point problems, variational inequality, variational inclusion problems and equilibrium problems (in ... See full document
22
Well-posedness for parametric strong vector quasi-equilibrium problems with applications
... vector equilibrium problems [29-31], parametric vector equilibrium pro- blems [32], vector quasi-equilibrium problems [33], generalized vector quasi-equili- brium problems [34], ... See full document
14
Well posedness for lexicographic vector quasiequilibrium problems with lexicographic equilibrium constraints
... vector equilibrium problems, most of the existing results correspond to the case when the order is induced by a closed convex cone in a vector ...sequential equilibrium problem via a viscosity ... See full document
24
An approximation theorem and generic convergence for equilibrium problems
... on equilibrium problems itself basically has the following three aspects: the first is about the existence of the solutions of equilibrium problems, and there are fruit- ful results achieved in ... See full document
12
The well posedness for a system of generalized quasi variational inclusion problems
... optimization problems, there is another concept of well- posedness, which has become known as the Hadamard ...Hadamard well-posedness was inspired by the classical idea of Hadamard, ... See full document
15
Existence and Hadamard well posedness of a system of simultaneous generalized vector quasi equilibrium problems
... vector equilibrium problem has received lots of attention because it unifies sev- eral classes of problems, for instance, vector variational inequality problems, vector opti- mization problems, ... See full document
10
Well posedness for parametric generalized vector quasivariational inequality problems of the Minty type
... inequality problems. However, we only study the well-posedness for generalized vector quasivariational inequality problems of the Minty ...The well-posedness for generalized ... See full document
16
Well-posedness and stationary solutions
... In this paper, using the methods of [5] we prove a well-posedness result for (1.2) Although this result holds for any dimension n, here we restrict ourselves to the one- dimensional case Ω ≡ (0, L), L > ... See full document
13
Levitin Polyak well posedness for generalized semi infinite multiobjective programming problems
... Levitin-Polyak well-posedness and the nonemptiness and compactness of weakly efficient solution set for convex vector optimization problems with a cone constraint by the linear scalarization method ... See full document
13
Boundary value problems for Hamiltonian systems and absolute minimizers in calculus of variations
... general class of degenerate quadratic in momentum Hamiltonians was introduced (called regular in [4]) for which one can prove not only local uniqueness and global existence of solutions but also one can obtain ... See full document
21
Proximal algorithms for a class of mixed equilibrium problems
... to equilibrium problems in [] and ...an equilibrium problem EP(F) and the set of fixed points of a nonexpansive mapping T under the conditions lim inf n→∞ r n = +∞ and +∞ n= r n – r n+ < ... See full document
15
A Variational Inequality Approach to a Class of Environmental Equilibrium Problems
... The last decade has witnessed a growing interest in the application of game theory to environmental problems. At an international level, the Durban conference (2011) has revived the importance of global agreements ... See full document
6
Well-posedness of a boundary value problem for a class of third-order operator-differential equations
... the well-posedness of a boundary value problem on the semiaxis for a class of third-order operator-differential equations whose principal part has multiple real ... See full document
15
On well-posedness for some thermo-piezoelectric coupling models
... As well as simplifying the analysis this approach can also help to reduce the computational time in numerical simulations of electromechanical waves propagating in a piezoelectric material ...the ... See full document
13
Well-posedness of fractional parabolic equations
... The well-posedness of problem () in spaces of smooth functions is established in Section ...of problems for mth order multidimensional fractional parabolic equa- tions and one-dimensional ... See full document
18
A coupled ligand receptor bulk surface system on a moving domain : well posedness, regularity and convergence to equilibrium
... formally, when u and w combine, the complex z is increased whilst the receptor w and ligand u are decreased. The non-trivial boundary condition in (1), a combination of a diffusive flux and an advective flux, models the ... See full document
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