Generalized Variational Inequalities for Upper Hemicontinuous and Demi Operators with Applications to Fixed Point Theorems in Hilbert Spaces [PDF]
∗ The final version of this paper was sent to the editor when the author was supported by an ARC Small Grant of Dr. E. Tarafdar.Existence theorems of generalized variational inequalities and generalized complementarity problems are obtained in ...
Chowdhury, Mohammad
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Equivalent Formulations of Optimal Control Problems with Maximum Cost and Applications. [PDF]
Molina E, Rapaport A, Ramírez H.
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Duality in nondifferentiable minimax fractional programming with
In this article, we are concerned with a nondifferentiable minimax fractional programming problem. We derive the sufficient condition for an optimal solution to the problem and then establish weak, strong, and strict converse duality theorems for the ...
Kailey N+3 more
doaj
Ground states for a fractional scalar field problem with critical growth
We prove the existence of a ground state solution for the following fractional scalar field equation $(-\Delta)^{s} u= g(u)$ in $\mathbb{R}^{N}$ where $s\in (0,1), N> 2s$,$ (-\Delta)^{s}$ is the fractional Laplacian, and $g\in C^{1, \beta}(\mathbb{R ...
Ambrosio, Vincenzo
core
Mountain pass solutions for the fractional Berestycki-Lions problem
We investigate the existence of least energy solutions and infinitely many solutions for the following nonlinear fractional equation (-\Delta)^{s} u = g(u) \mbox{ in } \mathbb{R}^{N}, where $s\in (0,1)$, $N\geq 2$, $(-\Delta)^{s}$ is the fractional ...
Ambrosio, Vincenzo
core
Simultaneous and semi-alternating projection algorithms for solving split equality problems. [PDF]
Dong QL, Jiang D.
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An Energy Minimization Approach to Twinning with Variable Volume Fraction. [PDF]
Conti S, Kohn RV, Misiats O.
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Multiobjective fractional programming involving right upper-Dini-derivative functions [PDF]
Ahmad, Izhar
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The ground states for the non-cooperative autonomous systems involving the fractional Laplacian
, 2022The aim of this paper is to study the the following non-cooperative autonomous systems involving the fractional Laplacian(−∆)su + λu = g(v), in RN,(−∆)sv + λv = f(u), in RN,where s ∈ (0, 1), N > 2s, λ > 0, (−∆)s is the fractional Laplacian and f and g ...
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