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Theory and Application of Liapunov's Direct Method

of Liapunov's direct method reflects the work of a period when the theory had been studied seriously for some time and reached a degree of completeness;

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Applications of Liapunov Methods in Stability

Stability Motion by A.M. Liapunov, reviews the current state of the art of the theory and applications of the Liapunov methods. The text contains;

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The Convergence Problem for Dissipative Autonomous Systems

consequences of a gradient inequality discovered by S. Lojasiewicz. The application of this inequality jointly with the so-called Liapunov-Schmidt;

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Spectral Theory of Canonical Differential Systems. Method of Operator Identities

theory (direct and inverse problems) of canonical differential systems. Includes many varied applications of the general theory.;

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A Method of Averaging in the Theory of Orthogonal Series and Some Problems in the Theory of Bases

A Method of Averaging in the Theory of Orthogonal Series and Some Problems in the Theory of Bases is een boek van S. V. Bockarev;

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Approximation & Weak Convergence Methods For Random Processes With Applications

general and usable methods (for example, perturbed test function, martingale, and direct averaging) for proving tightness and weak convergence.

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Limit Analysis Theory of the Soil Mass and Its Application

method, virtual work equation-based generalized limit equilibrium method and generalized limit equilibrium method for the surface failure mode;

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Limit Analysis Theory of the Soil Mass and Its Application

method, virtual work equation-based generalized limit equilibrium method and generalized limit equilibrium method for the surface failure mode;

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Work and Organizational Psychology

Provides multiple perspectives on the topic and links theory to real-world application. Learning features include: key concepts; applied;

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The Material Point Method

, and application of the material point method, covering subjects such as the spatial and temporal discretization of MPM, frequently-used;

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Parallel Manipulators of Robots

kinematic circuits, and includes examples of its application, highlighting its advantages compared to traditional methods. The book then presents;

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Parallel Manipulators of Robots

kinematic circuits, and includes examples of its application, highlighting its advantages compared to traditional methods. The book then presents;

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Ordinary Differential Equations

method of Liapunov. Exercises appear at the end of each chapter, and the appendix contains a convenient reference for almost every periodic;

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Exploring Direct and Relationship Marketing

marketing. The new edition has been thoroughly revised and updated and it provides an excellent mix of academic theory and practical application;

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C-types of n-dimensional Lattices and 5-dimensional Primitive Parallelohedra (with Application to the Theory of Coverings)

C-types of n-dimensional Lattices and 5-dimensional Primitive Parallelohedra (with Application to the Theory of Coverings) is een boek;

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The Finite Element Method in the 1990's

A series of essays which deal with a wide range of theoretical aspects of the finite element method, particularly in its application to a;

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Low-Frequency Electromagnetic Modeling for Electrical and Biological Systems Using MATLAB

flow. Linear magnetostatics is analyzed in Part 3. Part 4 examines theory and applications of eddy currents. Finally, Part 5 evaluates;

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Theory and Method in Higher Education Research

Theory and Method in Higher Education Research provides a forum specifically for higher education researchers to discuss issues of theory;

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Partial Differential Equations of Mathematical Physics

covers the basic method, theory, and application of partial differential equations. In addition to its value as an introductory and supplementary;

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The Boundary Element Method in Geophysical Survey

This volume is devoted to the application of the integral equations method (IEM) and boundary elements method (BEM) to problems involving;

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The Boundary Element Method in Geophysical Survey

This volume is devoted to the application of the integral equations method (IEM) and boundary elements method (BEM) to problems involving;

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The Direct Methods in Soliton Theory

The bilinear, or Hirota's direct, method was invented in the early 1970s as an elementary means of constructing soliton solutions that;

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Direct Methods for Stability Analysis of Electric Power Systems

provides graduate students, researchers, and practitioners with theoretical foundations of direct methods, energy functions, and the BCU method as;

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Newton s Method an Updated Approach of Kantorovich s Theory

techniques the authors return to the beginning and present a deep-detailed approach of Kantorovich's theory for Newton's method, where they include;

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Method of Variation of Parameters for Dynamic Systems

Method of Variation of Parameters for Dynamic Systems presents a systematic and unified theory of the development of the theory of the;

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Method of Variation of Parameters for Dynamic Systems

Method of Variation of Parameters for Dynamic Systems presents a systematic and unified theory of the development of the theory of the;

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Construction of Mappings for Hamiltonian Systems and Their Applications

dynamics of continuous Hamiltonian systems by the discrete ones. Applications of the mapping methods encompass the chaos theory in non-twist and;

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