Results 11 to 20 of about 514,187 (157)
Variational-like inequalities for pseudomonotone operators [PDF]
The aim of this note is to use a fixed point theorem to prove results for variational-like inequalities for pseudomonotone operators.
Ashok Ganguly
doaj +4 more sources
Pseudomonotone operators and the Bregman Proximal Point Algorithm
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Nils Langenberg
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A range and existence theorem for pseudomonotone perturbations of maximal monotone operators [PDF]
In this paper, we prove a range and existence theorem for multivalued pseudomonotone perturbations of maximal monotone operators. We assume a general coercivity condition on the sum of a maximal monotone and a pseudomonotone operator instead of a condition on the pseudomonotone operator only.
Vy Khoi Le, Le, Vy Khoi
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Monotone and pseudomonotone operators with applications to variational problems [PDF]
This work is primarily concerned with investigating how monotone and pseudomonotone operators between Banach spaces are used to prove the existence of solutions to nonlinear elliptic boundary value problems. A well-known approach to solving nonlinear elliptic boundary value problems is to reformulate them as equations of the form A (u) = f, where A is ...
Alexander, Byron Joseph
core +3 more sources
Pseudomonotone Diagonal Subdifferential Operators
Let f f be an equilibrium bifunction defined on the product space
CASTELLANI, MARCO, GIULI, MASSIMILIANO
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Fractional elliptic obstacle systems with multivalued terms and nonlocal operators [PDF]
In this paper, we introduce and study a fractional elliptic obstacle system, which is composed of two elliptic inclusions with fractional (pi, qi)-Laplace operators, nonlocal functions, and multivalued terms.
Jinxia Cen +2 more
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Variational inequalities governed by strongly pseudomonotone operators [PDF]
Qualitative and quantitative aspects for variational inequalities governed by strongly pseudomonotone operators on Hilbert space are investigated in this paper. First, we establish a global error bound for the solution set of the given problem with the residual function being the normal map.
Pham Tien Kha, Pham Duy Khanh
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In real Hilbert spaces, let the CFPP indicate a common fixed‐point problem of asymptotically nonexpansive operator and countably many nonexpansive operators, and suppose that the HVI and VIP represent a hierarchical variational inequality and a variational inequality problem, respectively.
Yun-Ling Cui +7 more
wiley +1 more source
Existence of Solutions for Inclusion Problems in Musielak‐Orlicz‐Sobolev Space Setting
In this paper, we mainly prove the existence of (weak) solutions of an inclusion problem with the Dirichlet boundary condition of the following form: L ∈ A(x, u, Du) + F(x, u, Du), in Ω, and u = 0, on ∂Ω, in Musielak‐Orlicz‐Sobolev spaces W01LΦΩ by using the surjective theorem, where Ω ⊂ ℝN is a bounded Lipschitz domain, L belongs to the dual space ...
Ge Dong, Xiaochun Fang, Serena Matucci
wiley +1 more source
Nonlinear partial differential equations are considered as an essential tool for describing the behavior of many natural phenomena. The modeling of some phenomena requires to work in Sobolev spaces with constant exponent. But for others, such as electrorheological fluids, the properties of classical spaces are not sufficient to have precision.
Ibrahime Konaté +2 more
wiley +1 more source

