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Visit a physical world from mathematics standpoint-several what analyze attraction field and theory of relativity (Chinese edidion) Pinyin: cong shu xue guan dian kan wu li shi jie ！ ！ ji he fen xi yin li chang yu xiang dui lun - Softcover
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《从数学观点看物理世界——几何分析引力场与相对论》(马天)
作者:马天
出版社:科学出版社
装订方式:平装
版次:第1版
开本:16开
出版时间:2012-10-01
用纸:胶版纸
页数:422
语种:中文
丛书名:
类目:科学与自然|数学
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From a mathematical point of view the physical world - the geometric analysis of the gravitational field and relativistic(Chinese Edition)
ISBN 10: 7030356608
ISBN 13: 9787030356604
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Seller: liu xing, Nanjing, JS, China
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paperback. Condition: New. Ship out in 2 business day, And Fast shipping, Free Tracking number will be provided after the shipment.Paperback. Pub Date: Unknown Publisher: Science Press List Price: 98.00 yuan Author: Publisher: Science Press ISBN: 9787030356604 Yema: Revision: Binding: Folio: Published :2012-10-1 Printing time: the number of words: identification of goods: 22907855 Description Ma days written from a mathematical point of view to see the physical world - the geometric analysis of the gravitational field and relativistic a monograph on Differential Geometry and General Relativity. emphasized mathematical structure and physical phenomena as indivisible unity to discover and reveal the mysteries of mathematics and natural. In this work. proposed a unified theory of dark matter and dark energy. it is non-representation of the theory may well explain the phenomenon of dark matter and dark energy. This book not only presents and summarizes many of the new theories and new results. and mature way directed at the nature of the representations and introduce relevant parties theories and concepts. From a mathematical point of view to see the physical world - geometric analysis of the gravitational field and relativistic suitable for senior undergraduate mathematics. theoretical physics. astrophysics. and other professional and graduate students. teaching and research staff. both as a textbook for graduate students in related fields. but also as a research reference. About the author Contents Preface Chapter 1 tensor analysis and its physical meaning 1.1 concept motivation and background Background 1.1.1 Introduction 1.1.2 Descartes tensor tensor 1.1.3 k the heavy linear function of the way equivalent definition 1.1.4 physical in order tensor example 1.1.5 tensor invariant law of the basic properties of the covariance of 1.2 1.2.1 tensor algebra operations 1.2.2 Symmetric and antisymmetric tensor 1.2.3 antisymmetric tensor outer product operation 1.2 .4 tensor criterion 1.2.5 isotropic tensor 1.2.6 second-order tensor characteristics 1.3 tensor field and its differential operation 1.3.1 tensor field 1.3.2 tensor field invariant function and partial differential 1.3.4 gradient operator sub and physical effects 1.3.5 divergence and its physical meaning of the equation Covarience 1.3.3 differential form antisymmetric tensor field 1.3.6 vector field curl and Stokes formula 1.3.7 electromagnetic field Maxwell equations 1.4 tensor analysis tensor deformation velocity fluid dynamics applications 1.4.1 1.4.2 1.4.3 constitutive equation of the fluid motion equations 1.4.4 Navier-Stokes equations 1.5 transformation group said that under the tensor 1.5.1 transformation group concept 1.5.2 group. said the tensor invariant tensor 1.5.3 inversion transform and Pseudotensors 1.5.4 SO (3) group the double value indicates spinor 1.5.5 The physical explanation of the spinor 1.5.6 spinor Bose-Eitein cohesion covariance of equation 1.6 commentary Chapter 2. the mathematical theory of curved space - Riemann geometry 2.1 geometric and physical relationship An Introduction 2.1.1 cosmic background space and geometry 2.1.2 micro differential manifold - curved space mathematical abstraction 2.1.3 physical vector field tangent space 2.1.4 given manifold Lawyers degeneration context tensor field. 2.1.5 manifolds on co-variable differential with the Contact 2.1.6 tensor invariant physical meaning of 2.2 manifold necessary and sufficient conditions 2.2.3 2.2.1 vector field vector field flow concept 2.2.2 Frobenius theorem - Vector Fields woven manifold with side flow indicators with the boundary of the shape vector fields surround the number of formula 2.2.4 cut the sphere bundle cross-section the number of features the 2.2.5 Cotangent field and the cotangent sphere bundle on index theory 2.2.6 to see the number of the section feature by the sphere bundle the index formula 2.2.7 surrounded by a number of formulas in fluid dynamics applications 2.3 Riemann geometry fundamental 2. Seller Inventory # EJ011802
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