Results 81 to 90 of about 126 (118)
Nonlinear differential-operator equations in banach spaces with mapping of pseudomonotonous type
Методом Галеркина доказана теорема существования и изучены функционально-аналитические свойства решений нелинейных дифференциально-операторных уравнений в банаховых пространствах с λ-псевдомонотонными отображениями.
Melnik, V. S., Toskano, L.
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Nonlinear monotone and accretive operators in banach spaces. [PDF]
Browder FE.
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Strongly nonlinear parabolic variational inequalities. [PDF]
Browder FE, Brézis H.
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Unilateral problems for quasilinear operators with fractional Riesz gradients
In this work, we develop the classical theory of monotone and pseudomonotone operators in the class of convex-constrained Dirichlet-type problems involving fractional Riesz gradients in bounded and in unbounded domains Ω⊂Rd\Omega \subset {{\mathbb{R ...
Campos Pedro Miguel +1 more
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Monotone and pseudomonotone operators with applications to variational problems
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 ...
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Generalized variational-like inequalities for pseudo-monotone type III operators
Chowdhury Mohammad, Tan Kok-Keong
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Pseudomonotone operators and nonlinear elliptic boundary value problems
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Existence of zero points for pseudomonotone operators in Banach spaces
identifier:oai:t2r2.star.titech.ac.jp ...
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Generalized Variational Inequalities with Pseudomonotone Operators Under Perturbations
Journal of Optimization Theory and Applications, 1999Variational inequalities and generalized variational inequalities with perturbed operators and constraints are considered and convergence of solutions to such problems is proved under an assumption of pseudomonotonicity. The paper extends previous results given by the authors proved in the setting of monotone operators.
LIGNOLA, MARIA BEATRICE +1 more
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