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A First Course in General Relativity Hardcover – June 22, 2009

ISBN-13: 978-0521887052 ISBN-10: 0521887054 Edition: 2nd

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Product Details

  • Hardcover: 410 pages
  • Publisher: Cambridge University Press; 2nd edition (June 22, 2009)
  • Language: English
  • ISBN-10: 0521887054
  • ISBN-13: 978-0521887052
  • Product Dimensions: 9.8 x 7.5 x 1.2 inches
  • Shipping Weight: 2.3 pounds (View shipping rates and policies)
  • Average Customer Review: 4.2 out of 5 stars  See all reviews (15 customer reviews)
  • Amazon Best Sellers Rank: #379,738 in Books (See Top 100 in Books)

Editorial Reviews

Review

"Schutz has done a masterful job of incorporating ... new developments into a revised edition, which is sure to become a new "classic." I look forward to teaching out of the second edition of "first course."
Clifford M Will, McDonnell Center for the Space Sciences, Washington University, St Louis

"This new edition retains all of the original's clarity and insight into the mathematical foundations of general relativity, but thoroughly updates the accounts of the application of the theory in astrophysics and cosmology, which have moved on considerably ... The result is an indispensable volume for anyone wishing to develop a deep and physically well-motivated understanding of relativistic gravitation, and this new edition will no doubt become a classic text in its own right."
Mike Hobson, Cavendish Laboratory, University of Cambridge

"Schutz has updated his eminently readable and eminently teachable A First Course in General Relativity. The result maintains the style of the first edition -- intuitively and physically motivated presentation of the subject. ... This text will be appreciated by any upper level undergraduate with an interest in cosmology, astrophysics, or experimentation in gravitational physics."
Richard Matzner, The Center for Relativity, University of Texas at Austin

"Well laid out, developing logically and amply illustrated. Absolutely recommended."
Times Higher Education Supplement

Book Description

Clarity, readability and rigor combine in the second edition of this widely-used textbook to provide the first step into general relativity for undergraduate students with a minimal background in mathematics. Over 300 exercises give students the confidence to work with general relativity and the necessary mathematics.

Customer Reviews

As a specialist in general relativity, I recommend this book to all my undergraduate students.
Tennis Player
(For smart, thrifty autodidacts...consider purchasing a paperback of Schutz' 1985 edition -- which supplies answers to problems!
rick povero
By the way, all math that is used in Schutz is introduced in a logical, well motivated, very careful way.
Andreas Finke

Most Helpful Customer Reviews

19 of 22 people found the following review helpful By Sudesh on October 31, 2011
Format: Hardcover Verified Purchase
I purchased this book for self study as was recommended by some of the fellow readers but was disappointed to find following issues.

1. Many concepts are not explained fully in the chapters but are rather built into the exercises. As solutions to exercises are not provided in the book it becomes very difficult for understanding the concepts on your own. There is an online file containing solution on Cambridge Universtity press but access to that file is provided only if you are a teacher. This makes the book practically useless for self study.

2. Many equations are given in the book without providing the proper derivation or proof of the equations.

Apart from these drawbacks the book is good and can be useful for students with someone available to explain the concepts. Definitely not for self study.
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7 of 7 people found the following review helpful By rick povero on July 14, 2013
Format: Hardcover Verified Purchase
Schutz clears away the dominant GR textbook tradition...creates an introductory GR firmly within Geometrical Methods of Mathematical Physics drawn from "MTW" (Misner, Thorne, Wheeler) Gravitation (Physics Series). (For smart, thrifty autodidacts...consider purchasing a paperback of Schutz' 1985 edition -- which supplies answers to problems! Available through Amazon.com used book sellers.)

Schutz adopts MTW's most algebraic form of GR. Which means? You can solve real GR problems without exposure to a level of geometric sophistication which can be added later by either of the two texts linked above.

You already know vectors: vector components and base vectors. So, meet their *duals: one-form components and base one-forms. Learn why -- and why it matters -- that the gradient one-form is not a vector (operator). Watch 'c' get dropped from SR equations as just one feature of clear symbolic presentation throughout. Find Einstein's "index gymnastics" easier to master. And discover the terrible tensor as a powerhouse mathematical object -- a "machine" like a Maserati is a machine.

Fear no more the two-headed monster `contravariant' vector and `covariant' vector; hear no more Lorentz transforms wrongly called `rotations'; spend no time sloughing through Maxwell's equations just because it's tradition; be exposed to no more attempts to make real "time" into an imaginary dimension by claiming that 't' is really '-it'. (See MTW p.51 Box 2.
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5 of 5 people found the following review helpful By Robert B. Scott on July 23, 2011
Format: Hardcover
Schutz assumes basic knowledge of 3D vector calculus. He explains very clearly the essentials of the new mathematics the upper division physics undergraduate must acquire to learn the rudiments of GR, holding the readers hand through one-forms, and tensor calculous. I found it much better than MTW in that regard -- after reading about one-forms in MTW I recall thinking "but this one-form sounds like the gradient of a scalar field, which I learned to be just a *vector*, so what's the difference?!". Schutz anticipates this question and provides the appropriate explanation. (In 3D Cartesian coordinates there's no need to distinguish btw one-forms and vectors because they have identical components. Not so in SR or GR.) I believe this book is also appropriate for self-study (how I'm using it). The problems at the end of the chapters in Schutz are essential. Each problem seems to be well-choosen with the aim of leading the reader to greater understanding without being bogged down in pointless computation. Detailed solutions to almost all the problems up to Chapter 6, and a few comments on the text and the odd typo, can be found on my [...]
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7 of 8 people found the following review helpful By Andreas Finke on July 19, 2013
Format: Hardcover
In my opinion, this is a very fine book. Introductory but not too easy.
It was the book used in class attended by a wide range of students where I was teaching the tutorials. But: I found that very few students actually liked the book. Let me talk about why I think this is so.

-about one half missed proper mathematics (more advanced students at graduate level) or at least some diff geo as in Carroll (Bachelor students)
-most students found explanations being not very clear especially later, e.g. in the grav. wave chapter

Let me comment on both points. First, when you consider buying this book you probably already know this is a physics first introductory textbook and do not expect too much differential geometry. Then the first criticism does not apply.
(Also, I found that there was almost no correlation between interest in advanced math and ability to solve (physics) problems in GR / understanding of the physics with the students. My own experience when learning GR was in fact that I got side tracked by the appealing math. I now know this was a mistake. )
By the way, all math that is used in Schutz is introduced in a logical, well motivated, very careful way. At least 2 long chapters are spent on this. The approach is not quite the "old fashioned tensors = transform like this"-way and not the "abstract, modern, math" way.

E.g. in the way introduced it is _physically_ clear that the covariant derivative of the metric vanishes (ultrimately connected to the equivalence principle).
C.f. more mathematical introductions: there the covariant derivative is sometimes just defined to have this property. Decide for yourself which approach you like more.
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