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Analytic Semigroups and Optimal Regularity in Parabolic Problems

study of parabolic problems. Particular attention is paid to optimal regularity results in linear equations. Furthermore, these results are;

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Elliptic and Parabolic Robin Problems on Lipschitz Domains

The author studies regularity of quasi-linear elliptic and parabolic equations with Robin boundary conditions on Lipschitz domains. He;

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Analytic Semigroups and Semilinear Initial Boundary Value Pr

A careful and accessible exposition of a functional analytic approach to initial boundary value problems for semilinear parabolic;

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Semigroups of Bounded Operators and Second-Order Elliptic and Parabolic Partial Differential Equations

Semigroups of Bounded Operators and Second-Order Elliptic and Parabolic Partial Differential Equations aims to propose a unified approach;

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Handbook of Differential Equations: Evolutionary Equations

of contents includes: W.Arendt: Semigroups and evolution equations: Calculus, regularity and kernel estimates A.Bressan: The front tracking;

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Completely Regular Semigroups

lattices, semigroups, varieties, and complete regularity; congruences and relations on the congruence lattice; and varieties of completely regular;

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Nonlinear Partial Differential Equations for Future Applications

for stochastic optimal control, two kinds of regularity machineries for elliptic obstacle problems, and new insight on topology of nodal sets;

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Regularized Semigroups and Non-Elliptic Differential Operators

coefficients, parabolic systems, correct systems, abstract differential operators and pseudo differential operators. They also give the very recent use;

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Moving Interfaces and Quasilinear Parabolic Evolution Equations

interfaces. It includes an in-depth study of abstract quasilinear parabolic evolution equations, elliptic and parabolic boundary value problems;

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Elliptic, Hyperbolic And Mixed Complex Equations With Parabolic Degeneracy

parabolic degeneracy has not been completely solved, particularly the Tricomi and Frankl problems for general Chaplygin equation in multiply;

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Control Theory for Partial Differential Equations

directed to, partial differential equations with boundary/point control. Volume 1 includes the abstract parabolic theory for the finite and;

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Co-Semigroups and Applications

differential equations, i.e. elliptic and parabolic systems with dynamic boundary conditions, and linear or semilinear differential equations with;

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Differential Equations in Banach Spaces

book focuses on topics including: abstract parabolic and hyperbolic linear differential equations; nonlinear abstract parabolic equations;

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Differential Equations in Banach Spaces

book focuses on topics including: abstract parabolic and hyperbolic linear differential equations; nonlinear abstract parabolic equations;

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Degenerate Diffusion Operators Arising In Population Biology

solutions of the parabolic and elliptic problems that display novel regularity properties. Dually, the adjoint operator allows for rather dramatic;

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Degenerate Diffusion Operators Arising in Population Biology (AM-185)

solutions of the parabolic and elliptic problems that display novel regularity properties. Dually, the adjoint operator allows for rather dramatic;

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Regularity of Optimal Transport Maps and Applications

In this thesis, we study the regularity of optimal transport maps and its applications to the semi-geostrophic system. The first two;

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Qualitative and Quantitative Analysis of Nonlinear Systems

, or economics. They concentrate on the following topics, specific for such systems: (a) constructive existence results and regularity theorems;

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Solvability Regularity and Optimal Control of Boundary Value Problems for PDEs

for systems of PDEs; regularity properties for the solutions; optimal control problems and optimality conditions; feedback stabilization and;

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Beyond Sobolev and Besov

of solutions in Besov and fractional Sobolev spaces. In particular, it studies regularity estimates of PDEs of elliptic, parabolic and hyperbolic type;

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Second Order Parabolic Differential Equations

-dependent physical systems. It studies the existence, uniqueness, and regularity of solutions to a variety of problems with Dirichlet boundary;

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Semigroups of Linear Operators: With Applications to Analysis, Probability and Physics

of how semigroups are used to solve parabolic partial differential equations, applications to Levy and Feller-Markov processes, Koopmanism;

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Semigroups of Linear Operators

of how semigroups are used to solve parabolic partial differential equations, applications to Levy and Feller-Markov processes, Koopmanism;

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Numerical Range of Holomorphic Mappings and Applications

spectrum of closed densely defined linear operators are then discussed in more detail and an overview of ergodic theory is presented. The analytic;

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Continuous Semigroups in Banach Algebras

In these notes the abstract theory of analytic one-parameter semigroups in Banach algebras is discussed, with the Gaussian, Poisson and;

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Strongly Coupled Parabolic and Elliptic Systems

Strongly coupled (or cross-diffusion) systems of parabolic and elliptic partial differential equations appear in many physical applications;

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Nonlinear Second Order Parabolic Equations

, regularity and uniform estimates, initial-boundary value problems of semilinear parabolic scalar equations and weakly coupled parabolic systems, the;

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