Generalized nonlinear variational inequality problems involving multivalued mappings.
Generalized quasivariational inequalities on Fréchet spaces
In this paper generalized quasivariational inequalities on Fréchet spaces are deduced from new fixed point theory of Agarwal and O’Regan [1] and O’Regan [7].
Generalized set-valued variational-like inclusions and Wiener--Hopf equations in Banach spaces.
Generalized strongly nonlinear implicit quasivariational inequalities.
Generalized variational inequalities and associated nonlinear equations
Here we consider the solvability based on iterative algorithms of the generalized variational inequalities and associated nonlinear equations.
Generalized Variational Inequalities for Upper Hemicontinuous and Demi Operators with Applications to Fixed Point Theorems in Hilbert Spaces
∗ 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 topological vector spaces for demi operators which are upper hemicontinuous along line segments in a convex set X. Fixed point theorems are also given in Hilbert spaces for set-valued operators T which are upper hemicontinuous along line segments in X such...
Generalized variational inequalities involving relaxed monotone mappings and nonexpansive mappings.
Generalized variational-like inequalities for pseudo-monotone type III operators
Our aim in this paper is mainly to prove some existence results for solutions of generalized variational-like inequalities with (η,h)-pseudo-monotone type III operators defined on non-compact sets in topological vector spaces.
Generalized vector quasi-variational-like inequalities.
Generic convergence of iterates for a class of nonlinear mappings.
Generic existence result for an eigenvalue problem with rapidly growing principal operator
We consider the eigenvalue problemin the case where the principal operator has rapid growth. By using a variational approach, we show that under certain conditions, almost all are eigenvalues.
Generic existence result for an eigenvalue problem with rapidly growing principal operator
We consider the eigenvalue problem in the case where the principal operator has rapid growth. By using a variational approach, we show that under certain conditions, almost all λ > 0 are eigenvalues.
Generic properties of some boundary value problems for differential equations
Geometric characteristics for convergence and asymptotics of successive approximations of equations with smooth operators
We discuss the problem of characterizing the possible asymptotic behaviour of the iterates of a sufficiently smooth nonlinear operator acting in a Banach space in small neighbourhoods of a fixed point. It turns out that under natural conditions, for the most part of initial approximations these iterates tend to "lie down" along a finite-dimensional subspace generated by the leading (peripherical) eigensubspaces of the Fréchet derivative at the fixed point and moreover the asymptotic behaviour of...
Geometry of the energy functional and the Fredholm alternative for the -Laplacian in higher dimensions.
Gestörte Verzweigung bei Potentialoperatoren.
Global analysis for a two-dimensional elliptic eigenvalue problem with the exponential nonlinearity
Global behavior of the components for the second order -point boundary value problems.
Global bifurcation from the Fučik spectrum
Global bounds for cocoercive variational inequalities.