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Continuum Mechanics: Concise Theory and Problems


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Цена: 2234.00р.
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Автор: Chadwick, P.
Название:  Continuum Mechanics: Concise Theory and Problems
ISBN: 9780486401805
Издательство: Dover
Классификация:
ISBN-10: 0486401804
Обложка/Формат: Paperback
Страницы: 192
Вес: 0.18 кг.
Дата издания: 28.03.2003
Серия: Dover books on physics
Язык: English
Размер: 140 x 214 x 16
Рейтинг:
Поставляется из: США
Описание:

Written in response to the dearth of practical and meaningful textbooks in the field of fundamental continuum mechanics, this comprehensive treatment offers students and instructors an immensely useful tool. Its 115 solved problems and exercises not only provide essential practice but also systematically advance the understanding of vector and tensor theory, basic kinematics, balance laws, field equations, jump conditions, and constitutive equations.
Readers follow clear, formally precise steps through the central ideas of classical and modern continuum mechanics, expressed in a common, efficient notation that fosters quick comprehension and renders these concepts familiar when they reappear in other contexts. Completion of this brief course results in a unified basis for work in fluid dynamics and the mechanics of solid materials, a foundation of particular value to students of mathematics and physics, those studying continuum mechanics at an intermediate or advanced level, and postgraduate students in the applied sciences. Should be excellent in its intended function as a problem book to accompany a lecture course. Quarterly of Applied Math.



Continuum Mechanics

Автор: Spencer A.
Название: Continuum Mechanics
ISBN: 0486435946 ISBN-13(EAN): 9780486435947
Издательство: Dover
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Цена: 2482.00 р.
Наличие на складе: Есть у поставщика Поставка под заказ.

Описание:

The mechanics of fluids and the mechanics of solids represent the two major areas of physics and applied mathematics that meet in continuum mechanics, a field that forms the foundation of civil and mechanical engineering. This unified approach to the teaching of fluid and solid mechanics focuses on the general mechanical principles that apply to all materials. Students who have familiarized themselves with the basic principles can go on to specialize in any of the different branches of continuum mechanics. This text opens with introductory chapters on matrix algebra, vectors and Cartesian tensors, and an analysis of deformation and stress. Succeeding chapters examine the mathematical statements of the laws of conservation of mass, momentum, and energy as well as the formulation of the mechanical constitutive equations for various classes of fluids and solids. In addition to many worked examples, this volume features a graded selection of problems (with answers, where appropriate). Geared toward undergraduate students of applied mathematics, it will also prove valuable to physicists and engineers.

Group Theory in Quantum Mechanics: An Introduction to Its Present Usage

Автор: Heine Volker
Название: Group Theory in Quantum Mechanics: An Introduction to Its Present Usage
ISBN: 0486458784 ISBN-13(EAN): 9780486458786
Издательство: Dover
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Цена: 2972.00 р.
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Описание: Geared toward research students in physics and chemistry, this text introduces the three main uses of group theory in quantum mechanics: (1) to label energy levels and the corresponding eigenstates; (2) to discuss qualitatively the splitting of energy levels, starting from an approximate Hamiltonian and adding correction terms; and (3) to aid in the evaluation of matrix elements of all kinds.
"The theme," states author Volker Heine, "is to show how all this is achieved by considering the symmetry properties of the Hamiltonian and the way in which these symmetries are reflected in the wave functions." Early chapters cover symmetry transformations, the quantum theory of a free atom, and the representations of finite groups. Subsequent chapters address the structure and vibrations of molecules, solid state physics, nuclear physics, and relativistic quantum mechanics.
A previous course in quantum theory is necessary, but the relevant matrix algebra appears in an appendix. A series of examples of varying levels of difficulty follows each chapter. They include simple drills related to preceding material as well as extensions of theory and further applications. The text is enhanced with 46 illustrations and 12 helpful appendixes.


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