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Dynamical Systems Method for Solving Nonlinear Operator Equations

Dynamical Systems Method for Solving Nonlinear Operator Equations is of interest to graduate students in functional analysis, numerical;

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Dynamical Systems Method and Applications

Dynamical Systems Method (DSM) is a powerful general method for solving operator equations. These equations can be linear or nonlinear;

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Computational Methods for Nonlinear Dynamical Systems

> Presents global methods for solving periodic nonlinear dynamical behaviors Gives local methods for solving transient;

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Iterative Methods without Inversion

Iterative Methods without Inversion presents the iterative methods for solving operator equations f(x) = 0 in Banach and/or Hilbert spaces;

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Observer Design for Nonlinear Dynamical Systems

This book presents a differential geometric method for designing nonlinear observers for multiple types of nonlinear systems, including;

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Observer Design for Nonlinear Dynamical Systems

This book presents a differential geometric method for designing nonlinear observers for multiple types of nonlinear systems, including;

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Vanishing Viscosity Method

demonstrates how to use such methods to solve PDEs and is an essential reference for mathematicians, physicists and engineers working in nonlinear;

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Numerical Algorithms with Fortran

are not available elsewhere. All have been extensively field-tested and cover methods for solving nonlinear equations, the method of Laguerre;

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Stabilization of Distributed Parameter Systems

stabilizing control design for different classes of dynamical systems described by partial differential equations, functional-differential equations;

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Regularity and Stochasticity of Nonlinear Dynamical Systems

recent theoretic developments and new techniques to solve nonlinear dynamical systems and help readers understand complexity, stochasticity, and;

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Nonlinear & Complex Systems

phenomena of from the point of view of dynamical systems close to resonances or bifurcation points. This will include review approximate methods for;

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Advanced Numerical and SemiAnalytical Methods for Differential Equations

various methods for solving linear and nonlinear ODEs and PDEs Covers basic numerical techniques for solving differential equations along with;

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Dynamical Systems and Nonlinear Waves in Plasmas

Dynamical systems and Nonlinear Waves in Plasmas is written in a clear and comprehensible style to serve as a compact volume for advanced;

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Nonlinear Differential Equations and Dynamical Systems

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Differential Equations and Dynamical Systems

This textbook presents a systematic study of the qualitative and geometric theory of nonlinear differential equations and dynamical systems;

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Application of Nonlinear Systems in Nanomechanics and Nanofluids

helps readers understand relevant methods and techniques for solving nonlinear problems, and is an invaluable reference for researchers;

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Nonlinear Systems and Their Remarkable Mathematical Structures

subject of nonlinear systems Aims to make the advanced mathematical methods accessible to the non-experts Suitable for a broad readership;

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Oscillations and Resonances

solving nonlinear equations Nonlinear oscillator in potential well Autoresonances in nonlinear systems Asymptotics for loss of stability;

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Iterative Methods for Solving Nonlinear Equations and Systems

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Stability and Stabilization of Nonlinear Systems with Random Structures

Nonlinear systems with random structures arise quite frequently as mathematical models in diverse disciplines. This monograph presents a;

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Nonlinear H-Infinity Control, Hamiltonian Systems and Hamilton-Jacobi Equations

-nonlinear control and filtering, nonlinear H -almost-disturbance-decoupling, and algorithms for solving the ubiquitous Hamilton-Jacobi-Isaacs;

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Nonlinear H-Infinity Control, Hamiltonian Systems and Hamilton-Jacobi Equations

-nonlinear control and filtering, nonlinear H -almost-disturbance-decoupling, and algorithms for solving the ubiquitous Hamilton-Jacobi-Isaacs;

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Discrete Variational Derivative Method

PDE solutions and allows for stable computing. The authors have also taken care to present their methods in an accessible manner, which means;

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Mathematical Modeling and Applications in Nonlinear Dynamics

The book covers nonlinear physical problems and mathematical modeling, including molecular biology, genetics, neurosciences, artificial;

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Dynamical Systems with Applications using Python

visualization, simulation, and algorithmic tools to study those topics in nonlinear dynamical systems through numerical algorithms and generated;

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Linear, Time-varying Approximations to Nonlinear Dynamical Systems

Linear, Time-varying Approximations to Nonlinear Dynamical Systems introduces a new technique for analysing and controlling nonlinear;

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Computational Physics

dynamical systems, as well as effects in field theories and macroscopic pattern formation described by (nonlinear) partial differential equations. A;

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