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Tensor Properties of Solids presents the phenomenological development of solid state properties represented as matter tensors in two parts: Part I on equilibrium tensor properties and Part II on transport tensor properties.Part I begins with an introduction to tensor notation, transformations, algebra, and calculus together with the matrix representations. Crystallography, as it relates to tensor properties of crystals, completes the background treatment. A generalized treatment of solid-state equilibrium thermodynamics leads to the systematic correlation of equilibrium tensor properties. This
Crystallography, Mathematical. --- Calculus of tensors. --- Thermodynamics. --- Transport theory.
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Tensors: The Mathematics of Relativity Theory and Continuum Mechanics, by Anadijiban Das, emerged from courses taught over the years at the University College of Dublin, Carnegie-Mellon University and Simon Fraser University. This book will serve readers well as a modern introduction to the theories of tensor algebra and tensor analysis. Throughout Tensors, examples and worked-out problems are furnished from the theory of relativity and continuum mechanics. Topics covered in this book include, but are not limited to: -tensor algebra -differential manifold -tensor analysis -differential forms -connection forms -curvature tensors -Riemannian and pseudo-Riemannian manifolds The extensive presentation of the mathematical tools, examples and problems make the book a unique text for the pursuit of both the mathematical relativity theory and continuum mechanics.
Mathematical physics --- fysica --- wiskunde --- Tensor algebra. --- Calculus of tensors. --- Riemannian manifolds. --- Algèbre tensorielle --- Calcul tensoriel --- Riemann, Variétés de --- EPUB-LIV-FT LIVPHYSI SPRINGER-B
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Tensors: The Mathematics of Relativity Theory and Continuum Mechanics, by Anadijiban Das, emerged from courses taught over the years at the University College of Dublin, Carnegie-Mellon University and Simon Fraser University. This book will serve readers well as a modern introduction to the theories of tensor algebra and tensor analysis. Throughout Tensors, examples and worked-out problems are furnished from the theory of relativity and continuum mechanics. Topics covered in this book include, but are not limited to: -tensor algebra -differential manifold -tensor analysis -differential forms -connection forms -curvature tensors -Riemannian and pseudo-Riemannian manifolds The extensive presentation of the mathematical tools, examples and problems make the book a unique text for the pursuit of both the mathematical relativity theory and continuum mechanics.
Calculus of tensors. --- Riemannian manifolds. --- Tensor algebra. --- Tensor algebra --- Calculus of tensors --- Riemannian manifolds --- Applied Physics --- Algebra --- Mathematics --- Engineering & Applied Sciences --- Physical Sciences & Mathematics --- Absolute differential calculus --- Analysis, Tensor --- Calculus, Absolute differential --- Calculus, Tensor --- Tensor analysis --- Tensor calculus --- Algebra, Tensor --- Physics. --- Human physiology. --- Theoretical, Mathematical and Computational Physics. --- Mathematical Methods in Physics. --- Human Physiology. --- Geometry, Differential --- Geometry, Infinitesimal --- Vector analysis --- Spinor analysis --- Algebras, Linear --- Tensor products --- Mathematical physics. --- Human biology --- Medical sciences --- Physiology --- Human body --- Physical mathematics --- Physics --- Natural philosophy --- Philosophy, Natural --- Physical sciences --- Dynamics
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There is a large gap between the engineering course in tensor algebra on the one hand and the treatment of linear transformations within classical linear algebra on the other hand. The aim of this modern textbook is to bridge this gap by means of the consequent and fundamental exposition. The book is addressed primarily to engineering students with some initial knowledge of matrix algebra. Thereby the mathematical formalism is applied as far as it is absolutely necessary. Numerous exercises provided in the book are accompanied by solutions enabling an autonomous study. The last chapters of the book deal with modern developments in the theory of isotropic and anisotropic tensor functions and their applications to continuum mechanics and might therefore be of high interest for PhD-students and scientists working in this area. .
Engineering. --- Matrix theory. --- Algebra. --- Physics. --- Mechanics. --- Applied mathematics. --- Engineering mathematics. --- Computational intelligence. --- Continuum mechanics. --- Appl.Mathematics/Computational Methods of Engineering. --- Computational Intelligence. --- Continuum Mechanics and Mechanics of Materials. --- Mathematical Methods in Physics. --- Linear and Multilinear Algebras, Matrix Theory. --- Mechanics of continua --- Elasticity --- Mechanics, Analytic --- Field theory (Physics) --- Intelligence, Computational --- Artificial intelligence --- Soft computing --- Engineering --- Engineering analysis --- Mathematical analysis --- Classical mechanics --- Newtonian mechanics --- Physics --- Dynamics --- Quantum theory --- Natural philosophy --- Philosophy, Natural --- Physical sciences --- Mathematics --- Construction --- Industrial arts --- Technology --- Tensor algebra. --- Calculus of tensors. --- Absolute differential calculus --- Analysis, Tensor --- Calculus, Absolute differential --- Calculus, Tensor --- Tensor analysis --- Tensor calculus --- Geometry, Differential --- Geometry, Infinitesimal --- Vector analysis --- Spinor analysis --- Algebra, Tensor --- Algebras, Linear --- Tensor products --- Mechanics, Applied. --- Mathematical physics. --- Mathematical and Computational Engineering. --- Solid Mechanics. --- Classical Mechanics. --- Physical mathematics --- Applied mechanics --- Engineering, Mechanical --- Engineering mathematics
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