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Mathematics of Classical and Quantum Physics [Format Kindle]

Frederick W. Byron , Robert W. Fuller
5.0 étoiles sur 5  Voir tous les commentaires (1 commentaire client)

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Well-organized text designed to complement graduate-level physics texts in classical mechanics, electricity, magnetism, and quantum mechanics. Topics include theory of vector spaces, analytic function theory, Green's function method of solving differential and partial differential equations, theory of groups, more. Many problems, suggestions for further reading.

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2 internautes sur 3 ont trouvé ce commentaire utile 
5.0 étoiles sur 5 Best Physics Book Ever? 27 février 2012
Format:Broché|Achat vérifié
I wanted to go back and understand some of what I studied many years ago. I found much more in this book. It explains physics (mechanics mainly) in a very interesting way.

I also wanted to know more on Green functions because of their application in finance. This book does provide a good overview of it.
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Amazon.com: 4.8 étoiles sur 5  33 commentaires
162 internautes sur 165 ont trouvé ce commentaire utile 
5.0 étoiles sur 5 An introduction to the basic mathematics of physics 6 juin 1999
Par Bay Area Educator and Tech Worker - Publié sur Amazon.com
This book introduces the reader to the basic mathematical structures of theoretical physics: mainly Quantum Mechanics, Electromagnetic Theory, And Classical Mechanics. I used this at UC San Diego for a year long graduate course on Mathematical methods in physics and engineering. If one has the time, there is really a lot to be gained by carefully studying this book. A big part of the book is geared toward developing in detail the mathematics of the Quantum Theory. This is a good thing because in my experience most QM books are too eager to "get to the physics". It is true that you can get by with a superficial understanding of functional analysis and still do QM, but this book will give you an immensely deeper understanding of the underlying structure of the theory. In particular, the treatment of Green's functions and integral equations is good. There is chapter on Group Theory and it's uses in QM. Also is a chapter on Complex analysis, although it is a wise idea to read a book entirely devoted to this subject. Overall, I like this book very much.
58 internautes sur 60 ont trouvé ce commentaire utile 
5.0 étoiles sur 5 ridiculously good 27 septembre 2005
Par A. Potter - Publié sur Amazon.com
The first chapter on vector analysis from the component view is the best treatment of the subject I've seen anywhere. I worked through it and the subsequent chapters on linear algebra before going to college, and it literally doubled or tripled my mathematical confidence/ability.

Now that i've had some more physics, i've been going through some of the other chapters. The treatment of each subject is framed in a way that makes immediate application to physics natural and intuitive. However, while the level of rigor falls somewhat short of many pure math analysis textbooks (ex: lebesque integration is discussed qualitatively, whereas ideally one would have studied measure theory and lebesque integration before hilbert spaces and other topics), the author does a good job of giving appropriate mathematical caveats this book (in my opinion) strikes an excellent balance of practicality without sacrificing rigor. I think this makes the book useful for physicists who would like a rigorous intro to the math without getting bogged down in (relatively) unappliable mathematical constructs.

Overall, this book is a must. I'd recommend the book early (as soon as one's taken multivariable calculus). There won't be any math in any physics course that you won't feel comfortable with after you've read through this book.
103 internautes sur 113 ont trouvé ce commentaire utile 
4.0 étoiles sur 5 Important Information 29 mai 2003
Par "immoderate" - Publié sur Amazon.com
This book is not, and I repeat, IS NOT for the inexperienced. This book is a GRADUATE LEVEL TEXT on mathematical physics. If you are an undergraduate student taking a physics class, this book will be of no use to you. I recommend that anyone interested in purchasing this book have a somewhat decent amount of mathematical background. I personally recommend Calculus I-IV, Advanced Calculus and Linear Algebra.
If, though, you have this background, then this book is may just be for you. It is concise, to the point and presents a clear and well written discussion of mathematical physics.
I just felt that before you dive, head first, into the world of mathematical physics, somebody needed to warn you about what you were getting yourself into.
27 internautes sur 28 ont trouvé ce commentaire utile 
5.0 étoiles sur 5 The best ever 10 novembre 2002
Par actsam - Publié sur Amazon.com
Format:Broché|Achat vérifié
If you are like so me, you have spent years torturing yourself with horrific books like Matthews and Walker or Arfken. But almost by accident I came across this absolute gem, this masterpiece of balance between rigor and informality. The book presents mathematical physics on a level that is exactly at the level of graduate physics. The notation, the viewpoint and the emphasis are exactly what you need to master just about all the mathematics in graduate physics. This is all done not as Afken or Matthews and Walker do it, by slapping together hodgepodges of this and that into a cookbook, but by unifying mathematical physics into a beautiful tapestry, with the underlying fabric of linear vector spaces.
This book would be worth it if the price were 10 times more than it is.
28 internautes sur 29 ont trouvé ce commentaire utile 
5.0 étoiles sur 5 Fantastic coverage of important topics 11 janvier 1999
Par Un client - Publié sur Amazon.com
This book has in-depth info on some of the topics that get less attention than they deserve in other physics texts, such as integral equations and hilbert space. The section on tensors is one of the clearest I've ever read.
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