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Asymptotic Methods for the Fokker-Planck Equation and the Exit Problem in Applications

determined with singular perturbation methods for the corresponding Fokker-Planck equation. The authors indicate how their techniques relate to the;

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Asymptotics of Elliptic and Parabolic PDEs

methods and tools for approximating solutions of mixed boundary value problems, with particular emphasis on the narrow escape problem. Informed;

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Langevin And Fokker-planck Equations And Their Generalizations: Descriptions And Solutions

book complements the classical book on the Langevin and Fokker-Planck equations (H. Risken, The Fokker-Planck Equation: Methods of Solution and;

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Beyond The Triangle

by that process and their associated Fokker-Planck-Kolmogorov equations. This book discusses wide fractional generalizations of this;

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Supersymmetric Methods in Quantum and Statistical Physics

stochastic dynamical system obeying the Langevin of the Fokker-Planck equation, Pauli's Hamiltonian and its application to the paramagnetism of a non;

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Spectral Methods in Chemistry and Physics

distributions to equilibrium for several different systems is studied with the Boltzmann and Fokker-Planck equations. The eigenvalue spectra of the;

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Statistical Methods in Quantum Optics 1: Master Equations and Fokker-Planck Equations

Gardiner are discussed together with the more standard methods for deriving Fokker-Planck equations.;

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Statistical Methods in Quantum Optics 1: Master Equations and Fokker-Planck Equations

Gardiner are discussed together with the more standard methods for deriving Fokker-Planck equations.;

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PDE Models for Multi-Agent Phenomena

equations, the isotropic Landau model, the dynamical approach to the quantization problem and the asymptotic methods for fully nonlinear elliptic;

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Markov Processes

-Kolmogorov equation, the Kramers-Moyal equations, the Fokker-Planck equations, the Langevin equation, the master equations, and the moment equations;

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Stochastic Processes

Generalized Fokker Planck Equation by describing the statistics of a point of interest within the large, complex system. Next, Mikhail Moklyachuk and;

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Partial Differential Equations

Partial differential equations are used to formulate and thus aid the solution of problems involving functions of several variables, such;

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Thermal Fluctuations And Relaxation Processes In Nanomagnets

evolution (Fokker-Planck) equation for the distribution function of the magnetization orientations of ferromagnetic nanoparticles (classical spins;

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Advanced Statistical Mechanics

Fokker-Planck equations, Boltzmann equation, linear response theory, and the Jarzynski equality. The book ends with a brief discussion;

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Computational Methods for Kinetic Models of Magnetically Confined Plasmas

equations is appropriate and, moreover, generally necessary for an understanding of the plasma dynamics. Ultimately, the problem is to solve a;

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Stochastic Calculus and Differential Equations for Physics and Finance

understanding and enabling them to apply the methods in practice. The book develops Ito calculus and Fokker-Planck equations as parallel approaches to;

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Trends in Evolution Equation Research

equations as well as their further applications. Equations dealing with the asymptotic behaviour of solutions to evolution equations are included;

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Elliptic Operators, Topology, and Asymptotic Methods, Second Edition

chapter, Elliptic Operators, Topology, and Asymptotic Methods becomes the ideal vehicle for self-study or coursework. Mathematicians, researchers;

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Elliptic Operators, Topology, and Asymptotic Methods

chapter, Elliptic Operators, Topology, and Asymptotic Methods becomes the ideal vehicle for self-study or coursework. Mathematicians, researchers;

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A Spectral Theory for Simply Periodic Solutions of the Sinh-Gordon Equation

characterization. Using methods of asymptotic estimates, the inverse problem for the spectral data is solved along a line, i.e. the solution;

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Semiclassical Soliton Ensembles for the Focusing Nonlinear Schroedinger Equation (AM-154)

nonlinear Schrodinger equation in the semiclassical asymptotic regime. This problem is a key model in nonlinear optical physics and has increasingly;

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Nonlinear Random Vibration

treatment of Markovian and non- Markovian solutions of nonlinear stochastic differential equations, * exact solutions of Fokker-Planck-Kolmogorov;

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Nonlinear Random Vibration

treatment of Markovian and non- Markovian solutions of nonlinear stochastic differential equations, * exact solutions of Fokker-Planck-Kolmogorov;

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Singular Perturbation Theory

problems. A knowledge of conventional asymptotic analysis is assumed. The first chapter introduces the theory and is followed by four chapters;

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Regularity Theory for Mean-Field Game Systems

stationary and time-dependent MFGs through a series of a-priori estimates for solutions of the Hamilton-Jacobi and Fokker-Planck equation. It shows;

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Transform Methods for Solving Partial Differential Equations

of problems. Even when the inverse of the transform cannot be found analytically, numeric and asymptotic techniques now exist for their inversion, and;

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Equilibrium and Non-Equilibrium Statistical Thermodynamics

nonequilibrium methods such as linear response, projection method and the Langevin and Fokker-Planck equations, including numerical simulations. This;

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