Results 61 to 70 of about 142 (136)
Generalized vector implicit quasi complementarity problems
Fan-KKM theorem, Quasi complementarity problems, Positively homogeneous mapping, Pointed cone, 90C33, 49J40, 47H10,
Suhel Khan
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Semicontinuity of the solution map of quasivariational inequalities
Quasivariational inequality, Quasimonotonicity, Lower semicontinuity, Closedness, Primary: 49J40, Secondary: 90C31, 49K40,
J. Cotrina, D. Aussel
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We consider a new subgradient extragradient iterative algorithm with inertial extrapolation for approximating a common solution of variational inequality problems and fixed point problems of a multivalued demicontractive mapping in a real Hilbert space ...
Jolaoso Lateef Olakunle +3 more
doaj +1 more source
Nonexpansive mapping, Equilibrium problem, Fixed point, General system of variational inequality, 49J30, 49J40, 47H09, 47H10,
T. Thammathiwat, S. Plubtieng
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Local minimizers for the NLS equation with localized nonlinearity on noncompact metric graphs
We investigate the existence of local minimizers for the nonlinear Schrödinger (NLS) equation with localized nonlinearity on noncompact metric graphs. In the absence of ground states, we prove that normalized local minimizers of the NLS equation do exist
Li Xiaoguang
doaj +1 more source
Generalized multivalued vector variational-like inequalities
Generalized multivalued vector variational-like inequality, Existence result, Escaping sequence, Closed graph, Affine mapping, 49J40, 47H19, 47H10,
Syed Irfan, Rais Ahmad
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On the existence of solutions to quasivariational inclusion problems
Quasivariational inclusion problems, Quasiequilibrium problems, Implicit variational inequalities, The solution existence, Fixed points, Nash equilibria, Traffic networks, 49J40, 91B50, 90B20, 90C29,
Nguyen Quan, Nguyen Hai, Phan Khanh
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Continuity of solution maps of parametric quasiequilibrium problems
Parametric vector quasiequilibrium problems, Solution maps, Lower semicontinuity, Hausdorff lower semicontinuity, Upper semicontinuity, Continuity, Generalized concavity, Generalized pseudomonotonicity, 90C31, 49J40, 49K40,
Lam Anh, Phan Khanh
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Due to the massive and extensive number of variables within the dataset, correctly classifying educational data into a particular category remains challenging.
Suantai Suthep +4 more
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In this article, we investigate the following Schrödinger equation: −Δu−μ∣x∣2u=g(u)inRN,-\Delta u-\frac{\mu }{{| x| }^{2}}u=g\left(u)\hspace{1em}{\rm{in}}\hspace{0.33em}{{\mathbb{R}}}^{N}, where N≥3N\ge 3, μ∣x∣2\frac{\mu }{{| x| }^{2}} is called the ...
Zhou Shan
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