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003    OCoLC 
005    20240129213017.0 
006    m     o  d         
007    cr ||||||||||| 
008    190408s2019    nju     ob    001 0 eng   
010      2019016822 
019    1110165459|a1117279178|a1151768097 
020    9781119517542|q(Adobe PDF) 
020    1119517540 
020    9781119517559|q(ePub) 
020    1119517559 
020    9781119517566|q(electronic bk.) 
020    1119517567|q(electronic bk.) 
029 1  CHVBK|b575923016 
029 1  CHNEW|b001065418 
029 1  AU@|b000065759750 
029 1  AU@|b000065483465 
029 1  AU@|b000066430380 
035    (OCoLC)1096215845|z(OCoLC)1110165459|z(OCoLC)1117279178
       |z(OCoLC)1151768097 
037    CL0501000108|bSafari Books Online 
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042    pcc 
049    INap 
082 00 516.3/73 
082 00 516.3/73|223 
099    eBook O'Reilly for Public Libraries 
100 1  Newman, Stephen C.,|d1952-|eauthor. 
245 10 Semi-Riemannian geometry :|bthe mathematical language of 
       general relativity /|cStephen C. Newman.|h[O'Reilly 
       electronic resource] 
264  1 Hoboken, New Jersey :|bWiley,|c[2019] 
300    1 online resource 
336    text|btxt|2rdacontent 
337    computer|bn|2rdamedia 
338    online resource|bnc|2rdacarrier 
504    Includes bibliographical references and index. 
520    An introduction to semi-Riemannian geometry as a 
       foundation for general relativity Semi-Riemannian Geometry
       : The Mathematical Language of General Relativity is an 
       accessible exposition of the mathematics underlying 
       general relativity. The book begins with background on 
       linear and multilinear algebra, general topology, and real
       analysis. This is followed by material on the classical 
       theory of curves and surfaces, expanded to include both 
       the Lorentz and Euclidean signatures. The remainder of the
       book is devoted to a discussion of smooth manifolds, 
       smooth manifolds with boundary, smooth manifolds with a 
       connection, semi-Riemannian manifolds, and differential 
       operators, culminating in applications to Maxwell's 
       equations and the Einstein tensor. Many worked examples 
       and detailed diagrams are provided to aid understanding. 
       This book will appeal especially to physics students 
       wishing to learn more differential geometry than is 
       usually provided in texts on general relativity. STEPHEN 
       C. NEWMAN is Professor Emeritus at the University of 
       Alberta, Edmonton, Alberta, Canada. He is the author of 
       Biostatistical Methods in Epidemiology and A Classical 
       Introduction to Galois Theory, both published by Wiley. 
588    Description based on print version record and CIP data 
       provided by publisher; resource not viewed. 
590    O'Reilly|bO'Reilly Online Learning: Academic/Public 
       Library Edition 
650  0 Semi-Riemannian geometry. 
650  0 Geometry, Riemannian. 
650  0 Manifolds (Mathematics) 
650  0 Geometry, Differential. 
650  6 Géométrie de Riemann. 
650  6 Variétés (Mathématiques) 
650  6 Géométrie différentielle. 
650  7 Geometry, Differential|2fast 
650  7 Geometry, Riemannian|2fast 
650  7 Manifolds (Mathematics)|2fast 
650  7 Semi-Riemannian geometry|2fast 
776 08 |iPrint version:|aNewman, Stephen C., 1952- author.|tSemi-
       Riemannian geometry|dHoboken, New Jersey : Wiley, [2019]
       |z9781119517535|w(DLC)  2019011644 
856 40 |uhttps://ezproxy.naperville-lib.org/login?url=https://
       learning.oreilly.com/library/view/~/9781119517535/?ar
       |zAvailalbe on O'Reilly for Public Libraries 
938    YBP Library Services|bYANK|n300707491 
938    Recorded Books, LLC|bRECE|nrbeEB00764694 
938    EBSCOhost|bEBSC|n2196611 
938    ProQuest Ebook Central|bEBLB|nEBL5825594 
938    Askews and Holts Library Services|bASKH|nAH35878887 
994    92|bJFN