Results 141 to 150 of about 474,284 (161)
Some of the next articles are maybe not open access.
Mathematical Notes, 2012
A nonlinear evolution equation of the form \[ y'(t)+A(y(t))=f \] is considered for an evolutionary triple \(V\Subset H\equiv H^*\subset V^*\), where \(V\) is a reflexive separable Banach space, and \(H\) is Hilbert space. It is assumed that the nonlinear operator \(A:V\to V^*\) is pseudomonotone and satisfies certain dissipation and power growth ...
Pavlo O. Kasyanov
exaly +3 more sources
A nonlinear evolution equation of the form \[ y'(t)+A(y(t))=f \] is considered for an evolutionary triple \(V\Subset H\equiv H^*\subset V^*\), where \(V\) is a reflexive separable Banach space, and \(H\) is Hilbert space. It is assumed that the nonlinear operator \(A:V\to V^*\) is pseudomonotone and satisfies certain dissipation and power growth ...
Pavlo O. Kasyanov
exaly +3 more sources
Cybernetics and Systems Analysis, 2011
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Pavlo O. Kasyanov
exaly +3 more sources
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Pavlo O. Kasyanov
exaly +3 more sources
Noncoercive variational inequalities for pseudomonotone operators
Rendiconti del Seminario Matematico e Fisico di Milano, 1991Elliptic variational inequalities of the form \[ \langle Au, u- v\rangle+ j(u)\leq j(v)\qquad \forall v\in V\tag{1} \] have been widely considered in the literature in the coercive case, that is when the mapping \(u\mapsto \langle Au, u\rangle+ j(u)\) has a superlinear growth as \(\| u\|\to +\infty\). Here \(V\) is a reflexive separable Banach space, \(
openaire +2 more sources
Differential Equations, 2001
The authors consider variational inequalities of the second kind with a pseudomonotone operator and a convex nondifferentiable functional in Banach spaces. A two-layer iterative method is proposed for solvability, which reduces the original variational inequality to one with a duality operator that has better properties than the original operator.
Badriev, I. B. +2 more
openaire +1 more source
The authors consider variational inequalities of the second kind with a pseudomonotone operator and a convex nondifferentiable functional in Banach spaces. A two-layer iterative method is proposed for solvability, which reduces the original variational inequality to one with a duality operator that has better properties than the original operator.
Badriev, I. B. +2 more
openaire +1 more source
Computational and Applied Mathematics, 2020
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Duong Viet Thong +2 more
openaire +2 more sources
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Duong Viet Thong +2 more
openaire +2 more sources
Differential-Operator Inclusions with $$W_{\lambda_0}$$ -Pseudomonotone Maps
2010In this chapter differential-operator inclusions with non-coercive maps of the Volterra type are studied qualitative and constructively. Such objects describe new mathematical models of non-linear geophysical processes and fields, in particular, piezoelectric processes which require the developing of corresponding non-coercive theory and high-precision
Mikhail Z. Zgurovsky +2 more
openaire +1 more source
Homogenization of variational inequalities and equations defined by pseudomonotone operators
Sbornik: Mathematics, 2008Results on the convergence of sequences of solutions of non-linear equations and variational inequalities for obstacle problems are proved. The variational inequalities and equations are defined by a non-linear, pseudomonotone operator of the second order with periodic, rapidly oscillating coefficients and by sequences of functions characterizing the ...
openaire +1 more source
Differential-operator inclusions and multivariational inequalities with pseudomonotone mappings
Cybernetics and Systems Analysis, 2010The author investigates functional-topological properties of resolving operators of differential inclusions and multi-variational inequalities with quasi-monotone mappings.
openaire +2 more sources
Pseudomonotone Operators, Bifurcation, and the von Kármán Plate Equations
1988In this chapter we consider a plate which is clamped at the boundary. Our method of proof, however, can also be applied to other boundary conditions. We use the following tools: (I) Implicit function theorem (Theorem 4.B). (P) Main theorem about pseudomonotone operators (Theorem 27.A).
openaire +1 more source