Results 101 to 110 of about 165 (138)

An application of semigroups of locally Lipschitz operators to some nonlinear wave equations with accoustic boundary conditions

An application of semigroups of locally Lipschitz operators to some nonlinear wave equations with accoustic boundary conditions
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On stability of iteration processes convergent to stationary points of semigroups of nonlinear operators in metric spaces

Optimization
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Asymptotic behavior of almost-orbits of nonlinear semigroups and closedness property of accretive operators

, 1988
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Generation and Approximation of Semigroups of Lipschitz Operators (Nonlinear evolution equations and applications)

Generation and Approximation of Semigroups of Lipschitz Operators (Nonlinear evolution equations and applications)
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Semigroups of locally Lipschitzian operators(Evolution Equations and Applications to Nonlinear Problems)

Semigroups of locally Lipschitzian operators(Evolution Equations and Applications to Nonlinear Problems)
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Invariance of closed convex sets under semigroups of nonlinear operators in complex Hilbert spaces

Invariance of closed convex sets under semigroups of nonlinear operators in complex Hilbert spaces
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On generation of nonlinear operator semigroups and nonlinear evolution operators

Semigroup Forum, 2003
The basic semigroup generation result in \textit{M. G. Crandall} and \textit{A. Pazy} [Isr. J. Math. 11, 57--94 (1972; Zbl 0249.34049)] is re-obtained via sequential arguments based on difference equations theory.
Chin-Yuan Lin
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Invariance of closed convex sets under semigroups of nonlinear operators in complex Hilbert spaces

SUT Journal of Mathematics, 2001
Let \(K\) be a closed convex subset of a complex Hilbert space \(H\) and \(A\) a nonlinear quasi-\(m\)-accretive operator with domain \(D(A)\) dense in \(H\) (that is, \(A+\alpha\) is \(m\)-accretive in \(H\) for some \(\alpha\geq 0)\). Then \(-A\) generates a nonlinear \(C_0\)-semigroup \(\{S(t)\}_{t\geq 0}\) of type \(\alpha\) on \(H\).
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Nonlinear Semigroups and Monotone Operators

Problem Books in Mathematics, 2011
J W Neuberger, Neuberger J W
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Degenerate Nonlinear Semigroups of Operators and Their Applications

2020
In this paper, we construct the conditions for the existence of a degenerate nonlinear resolving semigroup of shift operators for a semilinear Sobolev type equation. Based on the phase space method, we find the conditions for the existence of solutions to the Cauchy problem for a semilinear Sobolev type equation.
Ksenia V. Vasiuchkova, Natalia A. Manakova, Georgy A. Sviridyuk   +2 more
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