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Variational Principles in Physics

Variational principles have proven to be surprisingly fertile. For example, Fermat used variational methods to demonstrate that light;

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Variantional Principles

physics in the succinct and elegant form of variational principles (and thereby illuminate their interrelationship). Its related intentions are to;

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Mechanics of Structures

Resoundingly popular in its first edition, the second edition of Mechanics of Structures: Variational and Computational Methods promises to;

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Variational Principles and Methods in Theoretical Physics and Chemistry

formalism. The text begins with an historical survey of familiar variational principles in classical mechanics and optimization theory, then;

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Variational Principles and Methods in Theoretical Physics and Chemistry

formalism. The text begins with an historical survey of familiar variational principles in classical mechanics and optimization theory, then;

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Solid Mechanics: A Variational Approach, Augmented Edition

and utility of variational principles and methods, including briefly making the connection to finite element methods. A complete set;

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Introduction to the Variational Formulation in Mechanics

Introduces readers to the fundamentals and applications of variational formulations in mechanics Nearly 40 years in the making, this;

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Dynamics of Solid Structures

This monograph covers new variational and projection methods to study the dynamics within solid structures. To cope with the underlying;

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Fundamental Theories and Their Applications of the Calculus of Variations

of variations. It covers the preliminaries, variational problems with fixed boundaries, sufficient conditions of extrema of functionals, problems with;

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Fundamental Theories and Their Applications of the Calculus of Variations

of variations. It covers the preliminaries, variational problems with fixed boundaries, sufficient conditions of extrema of functionals, problems with;

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Noncoercive Variational Problems and Related Results

In establishing a general theory of the existence of solutions for noncoercive variational problems and constrained problems formulated as;

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Classical Mechanics

, including gyroscopes, precessions, spinning tops, effects of rotation of the Earth on gravity motions, and variational principles;

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The Variational Principles of Mechanics

variational principles of mechanics including the procedures of Euler, Lagrange, and Hamilton. Ideal for a two-semester graduate course, the;

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Variational Models and Methods in Solid and Fluid Mechanics

F. dell'Isola, L. Placidi: Variational principles are a powerful tool also for formulating field theories. - F. dell'Isola, P. Seppecher, A;

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Introduction to Global Variational Geometry

manifolds - relevant geometric structures for variational principles in geometry, physical field theory and higher-order fibered mechanics. The book;

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Computational Solid Mechanics

analytical mechanics and their variational principles, and presents model approximations using the finite element method. It introduces the basics;

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Mathematical Models in Contact Mechanics

This text provides a complete introduction to the theory of variational inequalities with emphasis on contact mechanics. It covers;

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Classical Mechanics

Newtonian perspective, over Lagrangian mechanics, variational principles and Hamiltonian mechanics, rigid-body, and continuum mechanics, all the way;

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Classical Mechanics

Newtonian perspective, over Lagrangian mechanics, variational principles and Hamiltonian mechanics, rigid-body, and continuum mechanics, all the way;

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Advanced Calculus and its Applications in Variational Quantum Mechanics and Relativity Theory

, specifically in variational quantum mechanics and relativity theory. Topics such as a variational formulation for the relativistic Klein-Gordon;

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Fundamentals of Structural Mechanics

A solid introduction to basic continuum mechanics, emphasizing variational formulations and numeric computation. The book offers a complete;

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Advanced Analytical Dynamics

robotics. Established principles in mechanics are presented in a thorough and modern way. The chapters build up from general mathematical;

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Perfect Form

variational principles of classical physics (least time, least potential energy, least action, and Hamilton's principle), develops the mathematical;

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An Analytical Mechanics Framework for Flow-Oscillator Modeling of Vortex-Induced Bluff-Body Oscillations

mechanics. Here, we apply variational principles to the development of a framework for the modeling of flow-oscillator models of vortex-induced;

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Universe Dynamics

: Uses mathematics accessible to beginners Brings together the Principle of Least Action, Lagrange's equations, and variational principles;

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Universe Dynamics

: Uses mathematics accessible to beginners Brings together the Principle of Least Action, Lagrange's equations, and variational principles;

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Nonlinear Solid Mechanics

text. It includes vital information on 'variational principles' constituting the cornerstone of the finite element method. In fact this is the;

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