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Tensors, Differential Forms and Variational Principles

variational principles, focusing ultimately on relativistic field theories. Other discussions include:&; integral invariants&; simple and;

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Calculus of Tensors and Differential Forms

CALCULUS OF TENSORS AND DIFFERENTIAL FORMS is an introductory-level textbook. Through this book, students will familiarize themselves with;

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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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Fundamental Theories and Their Applications of the Calculus of Variations

for variational problems, variational principles in mechanics and their applications, and variational problems of functionals with vector;

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Fundamental Theories and Their Applications of the Calculus of Variations

for variational problems, variational principles in mechanics and their applications, and variational problems of functionals with vector;

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Mechanics of Structures

of deformable solids through the differential equations for the strength of materials and the theory of elasticity. They next introduce variational;

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Variational Problems in Differential Geometry

The field of geometric variational problems is fast-moving and influential. These problems interact with many other areas of mathematics;

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

rigorous studies on surfaces in Rn which comprises items such as differential forms and an abstract version of the Stokes Theorem in Rn. The;

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Differential Geometry and Tensors

The purpose of this book is to give a simple, lucid, rigorous and comprehensive account of fundamental notions of Differential Geometry and;

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Differential Forms with Applications to the Physical Sciences

is directed primarily to engineers and physical scientists, but it has also been used successfully to introduce modern differential geometry to;

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Introduction to Differential Geometry with Tensor Applications

INTRODUCTION TO DIFFERENTIAL GEOMETRY WITH TENSOR APPLICATIONS This is the only volume of its kind to explain, in precise and easy-to;

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Tensors

another. This book on Tensors requires only a knowledge of elementary calculus, differential equations and classical mechanics as pre-requisites;

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Introduction To Second Order Partial Differential Equations, An: Classical And Variational Solutions

The book extensively introduces classical and variational partial differential equations (PDEs) to graduate and post-graduate students;

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Topological and Variational Methods with Applications to Nonlinear Boundary Value Problems

authors first give a comprehensive introduction to the many different classical methods from nonlinear analysis, variational principles, and Morse;

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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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Variational Principles in Mathematical Physics, Geometry, and Economics

This comprehensive introduction to the calculus of variations and its main principles also presents their real-life applications in various;

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Applied Calculus of Variations for Engineers, Third edition

, apply the appropriate Euler-Lagrange equation and solve the resulting differential equation. This, as most all encompassing solutions, turned;

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Applied Calculus of Variations for Engineers, Third edition

, apply the appropriate Euler-Lagrange equation and solve the resulting differential equation. This, as most all encompassing solutions, turned;

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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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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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Global Bifurcation in Variational Inequalities

An up-to-date and unified treatment of bifurcation theory for variational inequalities in reflexive spaces and the use of the theory in a;

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Tensors and Riemannian Geometry

This book is based on the experience of teaching the subject by the author in Russia, France, South Africa and Sweden. The author provides;

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Variational, Topological, and Partial Order Methods with Their Applications

, partial differential equations, groups, dynamical systems, differential geometry, measure theory, and more. In this book, the author presents some;

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Variational and Extremum Principles in Macroscopic Systems

, chemistry, ecology, self-organisation theory and econophysics from various variational or extremum principles. Through the link between the integral;

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Multi-Valued Variational Inequalities and Inclusions

This book focuses on a large class of multi-valued variational differential inequalities and inclusions of stationary and evolutionary;

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Multi-Valued Variational Inequalities and Inclusions

This book focuses on a large class of multi-valued variational differential inequalities and inclusions of stationary and evolutionary;

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