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Student Friendly Quantum Field Theory, by Robert D. Klauber
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By incorporating extensive student input and innovative teaching methodologies, this book aims to make the process of learning quantum field theory easier, and thus more rapid, profound, and efficient, for both students and instructors. Comprehensive explanations are favored over conciseness, every step in derivations is included, and 'big picture' overviews are provided throughout.
Typical student responses indicate how well the text achieves its aim.
"[This] book ... makes quantum field theory much easier to understand!"
"Thanks for ... making quantum field theory clearer!"
"Awesome. .. approach and presentation .. just awesome !!!
"Best presentation of QFT I have ever seen .... marvelous!!!.
" transforms learning QFT from being a hazardous endeavor to actually being an enjoyable thing to do."
"Great job .. extremely clear ... guided me through many ambiguities .. I wasn't able to work out with any other book."
"..truly special... extraordinary text. For me, ... a big relief .. finding [this] text."
The book focuses on the canonical quantization approach, but also provides an introductory chapter on path integrals. It covers fundamental principles of quantum field theory, then develops quantum electrodynamics in depth. The second edition incorporates suggestions from readers to make certain sections even clearer and easier to understand.
See the first few chapters at www.quantumfieldtheory.info.
- Sales Rank: #142934 in Books
- Published on: 2013-12-04
- Original language: English
- Number of items: 1
- Dimensions: 11.02" h x 1.13" w x 8.50" l, 2.80 pounds
- Binding: Paperback
- 558 pages
Most helpful customer reviews
36 of 37 people found the following review helpful.
A pedagogically superb textbook
By David Scharf
This text is unique in that it provides a rigorous introduction to quantum field theory in a way that is extremely scrupulous to make the instruction as straightforward and painless as possible. It would be suitable for an upper-level undergraduate course or a first graduate course in QFT. The author does a nice job of explaining the logic of second quantization and the difference between quantum field theory and relativistic quantum mechanics. The presentation of the Schrodinger, Heisenberg and Interaction pictures and their interrelations is very well done. I found his introduction to Feynman diagrams to be outstanding--the transition from the detailed mathematical derivations to the diagrams themselves is the clearest I have seen in any QFT text available today. Also the discussion of renormalization is first-class. His treatment follows the traditional approach, leaving the development of path-integrals to more advanced texts, although his addendum on Path Integrals is a very nice introduction to the subject. All-in-all this is a very fine introduction to QFT and, as a physics professor myself, I recommend it highly both for formal courses and for self-study.
27 of 28 people found the following review helpful.
This book is perfect for getting started with QFT!
By Holger Teutsch
While (many or most?) other books have a daunting “mathematical compression factor“ this book presents the theory ground up with each and every step in computations.
You won't see “a short computation shows“, or “one sees immediately“ etc.
In order to not get lost in details the author helps with frequent “big pictures“, “wholeness charts“, margin notes and summaries so the reader is always aware of the story line.
Basic material that the reader should know (but often fails to recollect in the proper way) is presented in boxes when needed.
In total this book is so comprehensive and understandable that it is even perfectly suited for self-study (that's what I did after being out of physics for years).
This book is what you need for getting a sound foundation for studying advanced topics in QFT.
35 of 38 people found the following review helpful.
Finally a REAL Introduction
By John Drummond
I posted this review on the previous edition of the book:
After attempting to learn from several QFT textbooks, I came to realize that there were innumerable occasions when the authors seemed to gloss-over completely new/unfamiliar concepts because they apparently regarded them as "trivial" or "obvious." But what seemed trivial to them often left me scratching my head, trying to logically tie one equation to the next and arrive at their conclusion. Most books also tend to omit tedious, yet fundamental, calculations that would be a real pain for a new student to try to work out.
I started with the classics ("Peskin and Schroeder," "Bjorken and Drell"), but they seemed to almost require previous knowledge of QFT to make any sense of them, as if they were intended more as an encyclopedia than an introduction to a new subject. I tried Zee's book next, but realized that his unconventional approach (teaching the path integral formulation before the canonical formulation) made it very hard to simultaneously learn from other texts. He also tends to be sloppy with his math, and often left me more confused than anything. The closest I got to a good introduction was Srednicki's book, but it too was hard to follow at times.
By chance I stumbled across Klauber's website and read the first chapter of his book, expecting to be left confused as usual. To the contrary, what I had been struggling to understand for months suddenly snapped into place. I immediately read the rest of the free chapters, and when I finished those I ordered the book as soon as it appeared on amazon.
I've heard it said a dozen or so times that QFT has an extremely steep learning curve, even after coming out of a QM course, and that it often requires the simultaneous use of many different textbooks. It appears as if this is no longer the case, because Klauber has achieved what others apparently couldn't: a REAL introductory text that doesn't leave large and confusing gaps.
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