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An Introduction to Mathematical Relativity: Latin American Mathematics Series

Autor José Natário
en Limba Engleză Paperback – 29 mar 2022
This concise textbook introduces the reader to advanced mathematical aspects of general relativity, covering topics like Penrose diagrams, causality theory, singularity theorems, the Cauchy problem for the Einstein equations, the positive mass theorem, and the laws of black hole thermodynamics. It emerged from lecture notes originally conceived for a one-semester course in Mathematical Relativity which has been taught at the Instituto Superior Técnico (University of Lisbon, Portugal) since 2010 to Masters and Doctorate students in Mathematics and Physics. 

Mostly self-contained, and mathematically rigorous, this book can be appealing to graduate students in Mathematics or Physics seeking specialization in general relativity, geometry or partial differential equations. Prerequisites include proficiency in differential geometry and the basic principles of relativity. Readers who are familiar with special relativity and have taken a course either inRiemannian geometry (for students of Mathematics) or in general relativity (for those in Physics) can benefit from this book.


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Specificații

ISBN-13: 9783030656850
ISBN-10: 3030656853
Pagini: 186
Ilustrații: VIII, 186 p. 49 illus.
Dimensiuni: 155 x 235 x 14 mm
Greutate: 0.28 kg
Ediția:1st ed. 2021
Editura: Springer International Publishing
Colecția Springer
Seriile Latin American Mathematics Series, Latin American Mathematics Series – UFSCar subseries

Locul publicării:Cham, Switzerland

Cuprins

- Preface.- Preliminaries.- Exact Solutions.- Causality.- Singularity Theorems.- Cauchy Problems.- Mass in general relativity.- Black Holes.- Appendix: Mathematical Concepts for Physicists.- Bibliography.- Index.

Recenzii

“This is a well-organized book that provides advanced students with the appropriate background a comfortable first introduction to important mathematical results of general relativity. … The instructive reading will certainly motivate many students to subsequently expand their scope even further, both thematically and methodologically.” (Wolfgang Hasse, Mathematical Reviews, April, 2022)

Notă biografică

José Natário holds a DPhil in Mathematical Sciences (2000) from the University of Oxford, England. He has been an Associate Professor of Mathematics at Instituto Superior Técnico (University of Lisbon, Portugal) since 2010, where he teaches a course in Mathematical Relativity to Master and Doctorate students in Mathematics and Physics. He authored "General Relativity Without Calculus" (2011, ISBN 978-3-642-21451-6) and co-authored "An Introduction to Riemannian Geometry" (2014, ISBN 978-3-319-08665-1), both published by Springer.


Textul de pe ultima copertă

This concise textbook introduces the reader to advanced mathematical aspects of general relativity, covering topics like Penrose diagrams, causality theory, singularity theorems, the Cauchy problem for the Einstein equations, the positive mass theorem, and the laws of black hole thermodynamics. It emerged from lecture notes originally conceived for a one-semester course in Mathematical Relativity which has been taught at the Instituto Superior Técnico (University of Lisbon, Portugal) since 2010 to Masters and Doctorate students in Mathematics and Physics. 

Mostly self-contained, and mathematically rigorous, this book can be appealing to graduate students in Mathematics or Physics seeking specialization in general relativity, geometry or partial differential equations. Prerequisites include proficiency in differential geometry and the basic principles of relativity. Readers who are familiar with special relativity and have taken a course either in Riemannian geometry (for students of Mathematics) or in general relativity (for those in Physics) can benefit from this book.


Caracteristici

Offers a view on the advanced mathematical aspects of general relativity Aimed to graduate students in Mathematics and Physics with special interest on the field Concentrates on the simplest versions of the results, avoiding unnecessary complexity