Sunday, 6 January 2013

[J963.Ebook] Download Numerical Relativity: Solving Einstein's Equations on the Computer, by Thomas W. Baumgarte, Stuart L. Shapiro

Download Numerical Relativity: Solving Einstein's Equations on the Computer, by Thomas W. Baumgarte, Stuart L. Shapiro

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Numerical Relativity: Solving Einstein's Equations on the Computer, by Thomas W. Baumgarte, Stuart L. Shapiro

Numerical Relativity: Solving Einstein's Equations on the Computer, by Thomas W. Baumgarte, Stuart L. Shapiro



Numerical Relativity: Solving Einstein's Equations on the Computer, by Thomas W. Baumgarte, Stuart L. Shapiro

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Numerical Relativity: Solving Einstein's Equations on the Computer, by Thomas W. Baumgarte, Stuart L. Shapiro

Aimed at students and researchers entering the field, this pedagogical introduction to numerical relativity will also interest scientists seeking a broad survey of its challenges and achievements. Assuming only a basic knowledge of classical general relativity, the book develops the mathematical formalism from first principles, and then highlights some of the pioneering simulations involving black holes and neutron stars, gravitational collapse and gravitational waves. The book contains 300 exercises to help readers master new material as it is presented. Numerous illustrations, many in color, assist in visualizing new geometric concepts and highlighting the results of computer simulations. Summary boxes encapsulate some of the most important results for quick reference. Applications covered include calculations of coalescing binary black holes and binary neutron stars, rotating stars, colliding star clusters, gravitational and magnetorotational collapse, critical phenomena, the generation of gravitational waves, and other topics of current physical and astrophysical significance.

  • Sales Rank: #1372767 in Books
  • Brand: Brand: Cambridge University Press
  • Published on: 2010-08-16
  • Original language: English
  • Number of items: 1
  • Dimensions: 9.69" h x 1.46" w x 7.44" l, 3.70 pounds
  • Binding: Hardcover
  • 720 pages
Features
  • Used Book in Good Condition

Review
Pre-publication Praise:"Over the last five years, there have been impressive advances in numerical relativity. It has now become a central area in the fast growing field of gravitational wave physics. These tools have played an important role also in the theory of critical phenomena associated with gravitational collapse, loop quantum cosmology and the discussion of quantum black holes and black branes. The book by Baumgarte and Shapiro provides an excellent introduction to the subject covering both, mathematical aspects and numerical techniques. The authors are world leaders in numerical relativity and their contributions have shaped neutron star simulations, the new frontier of this field. This book will soon become the standard advanced text for younger researchers entering the field and will also serve as the authoritative reference for senior researchers in numerical relativity and neighboring fields."
Abhay Ashtekhar, Director, Institute for Gravitation and the Cosmos, The Pennsylvania State University

Pre-publication Praise:"Numerical relativity has come of age with a number of recent breakthroughs. Two leading experts give a lucid as well as richly detailed account building a bridge from the basics to current research -- highly recommended."
Bernd Br�gmann, Friedrich-Schiller-Universit�t

Pre-publication Praise:"Numerical relativity has come of age in the last few years, and Baumgarte and Shapiro have produced the first textbook on the subject. And what a book this is! Sufficiently complete to be an encyclopedia, yet accessible enough to be a genuine learning manual, the book is exceedingly well written. It covers virtually all aspects of numerical relativity, from formalism to the most modern application, and it is replete with beautiful and helpful diagrams. The book will serve as a useful reference to the researcher, and a source of enlightenment to many a student."
Eric Poisson, University of Guelph

Pre-publication Praise:"Quiescent black holes are well understood, but until recently nobody could calculate how they behave when they collide with each other, or are in the process of formation. Recent breakthroughs make such computations possible -- an advance that is crucially important for understanding galactic nuclei and gravitational waves. Baumgarte and Shapiro are established leaders in this subject. Their book is a timely contribution to the literature, and the ideal primer for researchers newly attracted to the burgeoning field of computational relativity."
Martin Rees, Astronomer Royal and Master of Trinity College, Cambridge

"This is an extraordinary, big, dense book. It captures much of the recent advance in computational modeling of gravitational systems via Einstein's description of gravity (General Relativity [1]) which subsumes Special Relativity [2] (high velocity systems with no gravity)... No book can cover all aspects of any modern field, and the experience of the authors is visible in the subjects they present. But this book is satisfyingly thorough on what it covers. If you want to understand how the merger of compact astrophysical objects (e.g. spinning black holes) is modeled and what signal the produced waveform will create in a gravitational wave detector, this book is essential. There is none other like it."
Richard Matzner, Computers in Science and Engineering

"It is difficult to imagine that a book covering a field at the intersection of multiple disciplines could please all possible audiences. Nonetheless, Numerical Relativity hits the mark in its comprehensive coverage; it will be useful to practitioners in the field and especially graduate students wishing to join them in this active and exciting area of research."
Jorge Pullin, Louisiana State University, Baton Rouge for Physics Today

"Numerical Relativity is a comprehensive introduction to the numerical solution of the equations of general relativity. Numerical Relativity will be widely used as a handbook for those entering the field, as a reference for active investigators, and as a source for scholars in related fields. Libraries at any institution with an active research program in astrophysics or general relativity should have a copy. Scientists working in numerical relativity will want their own copies."
M.C. Ogilvie, Choice Magazine

"Numerical Relativity hits the mark in its quite comprehensive coverage; it will be useful to practitioners in the field and especially to graduate students wishing to join them in this active and exciting area of research."
Jorge Pullin, Physics Today

"This book provides a comprehensive reference on numerical relativity by familiarizing its readers with the fundamental concepts of general relativity and relevant numerical methods, with a view toward the most important applications. The authors recommend their book to students and researchers with a solid background in the basic theory of general relativity. However, based on the systematic organization of the book and its clear and adequate content, it could also be useful to those in other disciplines with related skills."
Hamid R. Noori, Computing Reviews

About the Author
Thomas W. Baumgarte is a Professor of Physics at Bowdoin College, and an Adjunct Professor of Physics at the University of Illinois at Urbana-Champaign. He received his Diploma (1993) and Doctorate (1995) from Ludwig-Maximilians-Universit�t, M�nchen, and held postdoctoral positions at Cornell University and the University of Illinois before joining the faculty at Bowdoin College. He is a recipient of a John Simon Guggenheim Memorial Foundation Fellowship. He has written over 65 research articles on a variety of topics in general relativity and relativistic astrophysics, including black holes and neutron stars, gravitational collapse, and more formal mathematical issues.

Stuart L. Shapiro is a Professor of Physics and Astronomy at the University of Illinois at Urbana-Champaign. He received his A.B. from Harvard (1969) and his Ph.D. from Princeton (1973). He has published over 335 research articles spanning many topics in general relativity and theoretical astrophysics and co-authored the widely used textbook Black Holes, White Dwarfs and Neutron Stars; The Physics of Compact Objects (John Wiley, 1983). In addition to numerical relativity, Shapiro has worked on the physics and astrophysics of black holes and neutron stars, relativistic hydrodynamics, magnetohydrodynamics and stellar dynamics, and the generation of gravitational waves. He is a recipient of an IBM Supercomputing Award, a Forefronts of Large-Scale Computation Award, an Alfred P. Snow Research Fellowship, a John Simon Guggenheim Memorial Foundation Fellowship, and several teaching citations. He has served on the editorial boards of The Astrophysical Journal Letters and Classical and Quantum Gravity. He was elected Fellow of both the American Physical Society and Institute of Physics (UK).

Most helpful customer reviews

13 of 13 people found the following review helpful.
Best introduction to ADM formalism
By A. Nelson
There are two aspects to this book, at least how I refer to it: an introduction to the ADM formalism, and numerical analysis of black hole physics.

As an introduction to the ADM formalism, it stands alone. Chapter 2 "The 3+1 decomposition of Einstein's equations" provides a very pedagogical introduction ranging from "How to foliate spacetime" to performing calculations. Maxwell's equations in 3+1 dimensions are used as a motivation. Then the notion of the Hamiltonian constraint and momentum constraints are introduced, with some intuition given.

Chapter 3 "Constructing Initial Data" discusses the York time-slicing (a.k.a. conformal transformations of the spatial metric) and how that affects the constraints --- the momentum constraint becomes messy, the Hamiltonian constraint becomes pretty. Mass, momentum, and angular momentum is discussed in light of the problems of coordinate independence.

I frequently refer this book to my friends who need to learn the ADM formalism, it is the best introduction to the subject. The numerical analysis is equally as delightful.

Beware, though, of minor typos (e.g. page 23, "The 3+1 decompostion[sic] of..."). The math appears to be correct, the reasoning justified. Just sparse spelling errors.

5 of 5 people found the following review helpful.
Just what I needed
By M. Babiuc
I was looking for a book to use for my independent study students, and found this. It's well suited for my needs: interesting and easy enough to be self taught, it gets the job done!

See all 2 customer reviews...

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