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[PDF] Top 20 On the Well Posedness for Optimization Problems: A Theoretical Investigation

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On the Well Posedness for Optimization Problems: A Theoretical Investigation

On the Well Posedness for Optimization Problems: A Theoretical Investigation

... of well-posedness is significant for several mathematical prob- lems and it is closely related to the stability of an optimization problem: it plays, in fact, a crucial role in the theoretical ... See full document

20

Well posedness for generalized \((\eta ,g,\varphi )\) mixed vector variational type inequality and optimization problems

Well posedness for generalized \((\eta ,g,\varphi )\) mixed vector variational type inequality and optimization problems

... parametric well-posedness for opti- mization problems with variational inequality constraints by using the approximating se- ...the well-posedness, L-well-posedness and ... See full document

16

Several types of well-posedness for generalized vector quasi-equilibrium problems with their relations

Several types of well-posedness for generalized vector quasi-equilibrium problems with their relations

... many problems as special cases, for example, optimization problems, fixed-point problems, variational inequality problems, complementary problems and Nash ...these problems ... See full document

22

Well-posedness for parametric strong vector quasi-equilibrium problems with applications

Well-posedness for parametric strong vector quasi-equilibrium problems with applications

... is well known that well-posedness is very important for both optimization theory and numerical methods of optimization problems, which guarantees that, for every approximating ... See full document

14

Well posed generalized vector equilibrium problems

Well posed generalized vector equilibrium problems

... of problems, for example, the vector optimization problem, the vector vari- ational inequality problem, the vector complementarity problem and the vector saddle point ...equilibrium problems have ... See full document

12

Well posedness for lexicographic vector quasiequilibrium problems with lexicographic equilibrium constraints

Well posedness for lexicographic vector quasiequilibrium problems with lexicographic equilibrium constraints

... Equilibrium problems first considered by Blum and Oettli [] have been playing an important role in optimization theory with many striking applications, particularly in transportation, mechanics, economics, ... See full document

24

Levitin Polyak well posedness for generalized semi infinite multiobjective programming problems

Levitin Polyak well posedness for generalized semi infinite multiobjective programming problems

... is well known that the well-posedness is very important for both optimization theory and numerical methods of optimization problems, which guar- antees that, for approximating ... See full document

13

Well posedness for parametric generalized vector quasivariational inequality problems of the Minty type

Well posedness for parametric generalized vector quasivariational inequality problems of the Minty type

... inequality problems have many important applications in vector optimization problems [–], vector equilibria problems [, ], and variational relation problems [, ... See full document

16

Well posed symmetric vector quasi equilibrium problems

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

Levitin Polyak Well Posedness for Equilibrium Problems with Functional Constraints

Levitin Polyak Well Posedness for Equilibrium Problems with Functional Constraints

... Levitin-Polyak well-posedness for convex scalar optimization problems with functional constraints started by Konsulova and Revalski ...vector optimization problems with both ... See full document

14

Levitin-Polyak Well-Posedness in Vector Quasivariational Inequality Problems with Functional Constraints

Levitin-Polyak Well-Posedness in Vector Quasivariational Inequality Problems with Functional Constraints

... Well-posedness for unconstrained and constrained optimization problems was first studied by Tikhonov 10 and Levitin and Polyak 11. The issue being considered is that for each approximating ... See full document

16

Metric characterizations for well posedness of split hemivariational inequalities

Metric characterizations for well posedness of split hemivariational inequalities

... between optimization problems and variational inequal- ity problems, the concept of well-posedness for optimization problems is generalized to variational inequalities and ... See full document

17

The well posedness for a system of generalized quasi variational inclusion problems

The well posedness for a system of generalized quasi variational inclusion problems

... tion problems. In , Tykhonov [] first introduced the concept of well-posedness for a global minimizing problem, which has become known as Tykhonov ...Tykhonov well-posedness, ... See full document

15

Existence and Hadamard well posedness of a system of simultaneous generalized vector quasi equilibrium problems

Existence and Hadamard well posedness of a system of simultaneous generalized vector quasi equilibrium problems

... equilibrium problems as special ...Hadamard well-posedness requires not only the existence and uniqueness of the optimal solution but also the continuous dependence of the optimal so- lution on the ... See full document

10

Generalized Levitin-Polyak Well-Posedness of Vector Equilibrium Problems

Generalized Levitin-Polyak Well-Posedness of Vector Equilibrium Problems

... is well known that the well-posedness is very important for both optimization theory and numerical methods of optimization problems, which guarantees that, for approximating ... See full document

14

Remark on the well-posedness of weakly dispersive equations

Remark on the well-posedness of weakly dispersive equations

... When 0 < α < 1, it seems difficult to obtain the global well-posedness. It has been shown by Bona and Saut [3] that the linearization around 0 has blow-up solution and Klein, Saut numerically observe ... See full document

10

On a model for the Navier–Stokes equations using magnetization variables

On a model for the Navier–Stokes equations using magnetization variables

... local well-posedness and global existence for small-data in certain critical spaces, as well as a number of important partial regularity ...global well-posedness for arbitrary initial ... See full document

15

Existence of Solutions to Path Dependent Kinetic Equations and Related Forward Backward Systems

Existence of Solutions to Path Dependent Kinetic Equations and Related Forward Backward Systems

... Equation (1.4) has many applications. Let us briefly explain the crucial role played by this equation in the mean field game (MFG) methodology, which is based on the analysis of coupled systems of forward-backward ... See full document

6

Well-posedness of fractional parabolic equations

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

On well-posedness for some thermo-piezoelectric coupling models

On well-posedness for some thermo-piezoelectric coupling models

... inverse problems associated with obtaining a set of optimal design parameters for a desired set of sensor operating ...the well-posedness of the quasi-electrostatic model of a piezoelectric material ... See full document

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