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Titlebook: An Introduction to Tensors and Group Theory for Physicists; Nadir Jeevanjee Textbook 2015Latest edition Springer International Publishing

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期刊全稱An Introduction to Tensors and Group Theory for Physicists
影響因子2023Nadir Jeevanjee
視頻videohttp://file.papertrans.cn/156/155509/155509.mp4
發(fā)行地址Provides a modern, elementary, pedagogical treatment of tensors and their applications in physics.Connects physicist‘s component calculations with more abstract, conceptual formulation found in math l
圖書封面Titlebook: An Introduction to Tensors and Group Theory for Physicists;  Nadir Jeevanjee Textbook 2015Latest edition Springer International Publishing
影響因子.The second edition of this highly praised textbook provides an introduction to tensors, group theory, and their applications in classical and quantum physics. Both intuitive and rigorous, it aims to demystify tensors by giving the slightly more abstract but conceptually much clearer definition found in the math literature, and then connects this formulation to the component formalism of physics calculations. New pedagogical features, such as new illustrations, tables, and boxed sections, as well as additional “invitation” sections that provide accessible introductions to new material, offer increased visual engagement, clarity, and motivation for students..Part I begins with linear algebraic foundations, follows with the modern component-free definition of tensors, and concludes with applications to physics through the use of tensor products. Part II introduces group theory, including abstract groups and Lie groups and their associated Lie algebras, then intertwines this material with that of Part I by introducing representation theory.? Examples and exercises are provided in each chapter for good practice in applying the presented material and techniques..Prerequisites for this t
Pindex Textbook 2015Latest edition
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978-3-319-33089-1Springer International Publishing Switzerland 2015
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A Quick Introduction to Tensorsfference between a second rank tensor and a matrix. We also demonstrate how second rank tensors are related to linear operators. We then make these considerations concrete by applying them to the moment of inertia tensor from classical mechanics.
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