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Learning quantum field theory doesn’t have to be hard What if there were a book that allowed you to see the whole picture and not just tiny parts of it? Thoughts like this are the reason that No-Nonsense Quantum Field Theory now exists. What will you learn from this book? Get to know all fundamental concepts — Grasp what a quantum field is, why we use propagators to describe its behavior, and how Feynman diagrams help us to make sense of field interactions. Learn to describe quantum field theory mathematically — Understand the meaning and origin of the most important equations: the Klein-Gordon equation, the Dirac equation, the Proca equation, the Maxwell equations, and the canonical commutation/anticommutation relations. Master important quantum field theory interactions — Read fully annotated, step-by-step calculations and understand the general algorithm we use to particle interactions. Get an understanding you can be proud of —Learn about advanced topics like renormalization and regularization, spontaneous symmetry breaking, the renormalization group equations, non-perturbative phenomena, and effective field models. No-Nonsense Quantum Field Theory is one the most student-friendly book on quantum field theory ever written. Here’s why. First of all, it's nothing like a formal university lecture. Instead, it’s like a casual conservation with a more experienced student. This also means that nothing is assumed to be “obvious” or “easy to see”. Each chapter, each section, and each page focuses solely on the goal to help you understand. Nothing is introduced without a thorough motivation and it is always clear where each equation comes from. The book ruthlessly focuses on the fundamentals and makes sure you’ll understand them in detail. The primary focus on the readers’ needs is also visible in dozens of small features that you won’t find in any other textbook In total, the book contains more than 100 illustrations that help you understand the most important concepts visually. In each chapter, you’ll find fully annotated equations and calculations are done carefully step-by-step. This makes it much easier to understand what’s going on. Whenever a concept is used that was already introduced previously there is a short sidenote that reminds you where it was first introduced and often recites the main points. In addition, there are summaries at the beginning of each chapter that make sure you won’t get lost. Review: A wonderful read and best starting point for beginners in QFT - This reviewer is not a physicist by training but has a keen interest in physics and is a retired EE with working background in semiconductor physics and EM . This book is not a typical standard text on QFT but an extremely readable introduction to the subject. It is not a "popular" text for the general reader . This text will take you to an advance undergrad level understanding of the subject in the most "friendly" manner possible. There is no way around understanding QFT without wading into serious heavy physics and mathematics. The author has done a remarkable effort on laying out the physics in every chapter very clearly and the detail derivation are NOT glossed over. A lot of confusion for novices like myself on QFT is around the detail calculations and derivation .The book does a remarkable effort to put as much detail as humanly possible into each derivation and the reader is not left to fill in lots of gaps and left wondering how the equations move from one state to another( quantum pun intended)!!. Each chapter starts with the motivation and the underlying physics before hitting the hard part. The chapters ends with a recap and summary. Essential equations are repeated on the side bar so the reader does not have to constantly look for the neccessary background equations. The pedagogical approach is very refreshing and as good as it gets. The comparable book is "QFT - for gifted amateur" - by Lancaster/Blundell. Lancaster and Bundell covers several more advanced topics but this book goes into the fundamentals in much more detail. Both are great wonderful introductry books on QFT . I must admit that this is the first QFT text I managed to read cover to cover without getting unduly stuck ! maybe it just me being not smart enough to go thru books from Zee or Peskin etc , but I must give this author great credit for writing in such a way as to anticipate where the rough terrain are for beginners like me and smoothing it over as best as any book can. One point I do need to bring up is that this book is unlike most text is that there are no problems at the end of each chapter so there is no way to check your understanding by working thru some of these problems. All and all if you need to begin to explore QFT , this book is the best starting point I have come across in my humble opinion. Review: The perfect primer for QFT - Out of the 9 QFT books I own, I believe Schwichtenberg's is by far the best introduction. The combination of illustration and line-by-line derivation provides the reader with a robust intuition without sacrificing any mathematical clarity. The only sections that may require further introductory reading are those involving covariant derivatives. Schwichtenberg has two other books covering the topic (Physics from Finance, and Physics from Symmetry) which should give the reader a hint that a full intuition for these mathematical objects requires some rumination, and I would honestly recommend spending some time in the Riemannian framework first. All in all, Schwichtenberg's text respects the reader in a manner that is rare among QFT books. There are no "exercises left to the reader," and to the contrary his appendices ensure that the reader is able to walk across a mathematical bridge with no gaps to fall through. Having no exercises, he rightly directs the reader to future reading at the end of the text. The lack of exercises, from my view, is actually an advantage. It solidifies Schwichtenberg's book as the perfect primer for QFT. It does not pretend to be the ultimate destination, but is a must-read for folks who are beginning their QFT studies. The gem is perhaps Schwichtenberg's approach to perturbation series, and Feynman diagrams.
| Best Sellers Rank | #572,914 in Books ( See Top 100 in Books ) #549 in Quantum Theory (Books) #706 in Physics (Books) |
| Customer Reviews | 4.6 out of 5 stars 251 Reviews |
J**I
A wonderful read and best starting point for beginners in QFT
This reviewer is not a physicist by training but has a keen interest in physics and is a retired EE with working background in semiconductor physics and EM . This book is not a typical standard text on QFT but an extremely readable introduction to the subject. It is not a "popular" text for the general reader . This text will take you to an advance undergrad level understanding of the subject in the most "friendly" manner possible. There is no way around understanding QFT without wading into serious heavy physics and mathematics. The author has done a remarkable effort on laying out the physics in every chapter very clearly and the detail derivation are NOT glossed over. A lot of confusion for novices like myself on QFT is around the detail calculations and derivation .The book does a remarkable effort to put as much detail as humanly possible into each derivation and the reader is not left to fill in lots of gaps and left wondering how the equations move from one state to another( quantum pun intended)!!. Each chapter starts with the motivation and the underlying physics before hitting the hard part. The chapters ends with a recap and summary. Essential equations are repeated on the side bar so the reader does not have to constantly look for the neccessary background equations. The pedagogical approach is very refreshing and as good as it gets. The comparable book is "QFT - for gifted amateur" - by Lancaster/Blundell. Lancaster and Bundell covers several more advanced topics but this book goes into the fundamentals in much more detail. Both are great wonderful introductry books on QFT . I must admit that this is the first QFT text I managed to read cover to cover without getting unduly stuck ! maybe it just me being not smart enough to go thru books from Zee or Peskin etc , but I must give this author great credit for writing in such a way as to anticipate where the rough terrain are for beginners like me and smoothing it over as best as any book can. One point I do need to bring up is that this book is unlike most text is that there are no problems at the end of each chapter so there is no way to check your understanding by working thru some of these problems. All and all if you need to begin to explore QFT , this book is the best starting point I have come across in my humble opinion.
A**R
The perfect primer for QFT
Out of the 9 QFT books I own, I believe Schwichtenberg's is by far the best introduction. The combination of illustration and line-by-line derivation provides the reader with a robust intuition without sacrificing any mathematical clarity. The only sections that may require further introductory reading are those involving covariant derivatives. Schwichtenberg has two other books covering the topic (Physics from Finance, and Physics from Symmetry) which should give the reader a hint that a full intuition for these mathematical objects requires some rumination, and I would honestly recommend spending some time in the Riemannian framework first. All in all, Schwichtenberg's text respects the reader in a manner that is rare among QFT books. There are no "exercises left to the reader," and to the contrary his appendices ensure that the reader is able to walk across a mathematical bridge with no gaps to fall through. Having no exercises, he rightly directs the reader to future reading at the end of the text. The lack of exercises, from my view, is actually an advantage. It solidifies Schwichtenberg's book as the perfect primer for QFT. It does not pretend to be the ultimate destination, but is a must-read for folks who are beginning their QFT studies. The gem is perhaps Schwichtenberg's approach to perturbation series, and Feynman diagrams.
K**R
The Most Readable book on Quantum Field Theory I've ever seen.
I have studied Quantum Field Theory in graduate school and afterward. I was able to do the most demanding (and even all of the) calculations in the textbooks I read, but every time I finished, I was at a loss for how the many topics fit together, or how I got from the beginning to the end. I rarely knew why I was doing what I was doing while I was doing it. Some of the results would suddenly reappear hundreds of pages later. It was jarring and it frequently forced me to reread material from previous chapters. It was hard to know what topics were of great importance and would be reused later on and what topics were just a relatively unimportant tangent. Then I found this book. It seems that this book was written specifically to address all of my previous concerns. Jakob Schwichtenberg has done a remarkable job of connecting the overarching ideas with many of the nitty-gritty details. Finally, someone wrote an overview of how most of the ideas from QFT fit together. You know where each chapter fits in to the whole book. While you read this book, you will know why you are doing what you are doing. The author lets you know what is really important. You will know why group theory is so important in QFT and how it fits in with the rest of the topics in the book. This book is a bridge between the gee-whiz popular science accounts that lack equations and the relatively difficult textbooks that are full of equations and have far too few words. While there are relatively few requirements to reading this book (calculus and complex numbers are a must.), you are taken through legitimate Physics calculations by the end. This is not a comprehensive introduction to all of the topics in QFT. While the idea of spontaneously broken symmetries was covered, Electro-Weak Theory as a whole and Quantum Chromodynamics were not covered. (It does seem like more of these topics are touched on by some of the other No-Nonsense books by this author). You will not learn how to compute QED cross-sections in this book. But this book is the best place you can start if you truly want to feel like you grasp the main ideas and how they are related in QFT. It was truly exciting to work through this book and find an overall understanding of QFT.
Q**M
A truly introductory technical-level textbook on QFT deserving the title “No-nonsense”
Before I came to this book, I have come across some other textbooks, but most of them are not easy to read. Klauber’s “Student Friendly QFT” is an exception. This book is in spirit similar to Klauber’s, but only more elementary. This is truly the ideal first book for any serious student. Even you don’t know about special relativity, Lagrangian mechanics and quantum mechanics beforehand, you can master this book, because the author has included enough material of these subjects for you to pave the way to QFT. I can say that those with high-school science background can comprehend, without hard effort, almost all material just upon first reading. This is largely due to the clear, consistent, logical and systematic presentation and the detailed mathematical derivation of equations. I have had some exposure to QFT, yet still found this book illuminating. The explanation and application of Wick’s Theorem are among the best (even better than Klauber’s in my opinion). The above are pros, there are cons of course. There are a few grammatical errors, which is no big deal; and there are a few errors appearing in mathematical argumentation, which is a big deal since the “soul” of this kind of book lies in equations. Some mathematical steps may be too obvious for even high-school students that can be skipped. The cartoon-esque diagrams are fine to me, but the words in those diagrams are impossible to read. Aesthetically, I give this book five stars. I appreciate the neat stylistic layout which makes reading a joy (In comparison, Klauber’s layout is worse; texts are too dense). For textbooks like this, I value so much the ease of reading the mathematical symbols, This book chose the right font and right size of symbols, such that reading them is not a laborious thing. For the book cover, I know it’s all about a matter of taste, but I’d prefer a simple design than no design. Zee’s “QFT in a Nutshell”, for example, has an attractive cover.
J**E
Excellent introduction to quantum field theory
I found this to be an excellent pedagogical introduction to a complex subject. Schwichtenberg has a gift for focusing on the essence of a subject and explaining it clearly and concisely. I'm an applied physicist, so most of my exposure to quantum field theory has been in the context of condensed matter. I read this book hoping to learn more about full, relativistic QFT, and I was not disappointed. With this introductory foundation, I plan to move on to Quantum Field Theory and the Standard Model by Schwartz. I highly recommend Schwichtenberg's student-friendly introduction to anyone interested in quantum field theory, especially considering it is only $35 (at the time of this writing). That price cannot be beat, and it is worth every penny. The book itself is sturdy, didn't come unbound even through traveling and repeated study, and the printing is clear. The steps in all derivations are clearly labeled and explained - quite a helpful feature to students hoping to follow the details of the mathematics. This author has several other books, of which I have only read one: Physics from Symmetry. I highly recommend that volume as well. It is perhaps my favorite physics book in that the basic, fundamental concepts underlying modern physics are laid out so clearly. If you're a student or professional physicist who wants a deeper understanding of foundational subjects, Schwichtenberg is your gateway.
S**V
Best QFT book for qualitative understanding
I am a physics PhD student. My focus is on biophysics so I am not taking any QFT classes at my university, but I still wanted to learn the basics. I tried reading many qft textbooks (Schwartz, Ryder, Coleman notes, etc.) to get a rough understanding of what is going on, but they all required lots of pages of dense reading and practice problems. That is all good for people who want to be high energy physicists and will actually need to solve QFT problems, but I am not trying to solve QFT problems and I would rather save my rigorous reading for textbooks related to biophysics. What I was looking for was an easy to read textbook that lays out the theory without dragging you through every detail. No-Nonsense QFT was exactly what I needed! This book is the absolute best for getting a basic understanding of QFT. The book itself has nice clean font, simple notation, and cute pictures so it is not intimidating. Everything is spelled out very clearly. It lays out all the math in simple, easily comprehensible chunks, and then walks you hand in hand through all the derivations without skipping any steps. Honestly, in a lot of ways this book reads more like a novel than a textbook. I often found that I could read 20+ pages at a time without getting tired or stuck. The book did not take me very long to read compared to other textbooks. At the end of the book I came out feeling like I have a pretty nice qualitative understanding of QFT. If you asked me to do a problem set I wouldn't be able to do it, but on the other hand if you asked me to explain in words the origin of the Higgs mechanism I could do that no problem. I highly recommend this book to anyone who wants to build a good qualitative understanding of QFT. I'd also recommend it to future high energy physicists who may want to read this before diving into the denser textbooks.
K**R
A Real Value
Want an excellent QFT test book that doesn’t break the Bank? Then this is your book. Highly useable. Clear and Concise
D**D
Very Well Done, But...
I found this text very worthwhile and enjoyable. The author lives up to his reputation as a talented expositor of complex things. However, he repeatedly commits a logical error in proving equalities. As a mathematician, I suppose I find it particularly annoying, but one does not have to be a mathematician to see it. The gist of the issue is that you can't prove an equation by first assuming it to be true, and then working down the page until you arrive at an obvious equality, such as V(x) = V(x), or 0 = 0. One could in principle reverse the steps from say, 0 = 0, to arrive at any true equality, but that's hardly instructive and very counterintuitive. I only point this out because I don't wish to see this logical error further inculcated. I found the approach to the material very systematic and well ordered. I would recommend it as an entry level text into QFT and am pleased to have purchased it.
R**E
The most clearly presented description of Quantum Field Theory that I have ever seen,
I liked its simplicity. I used it in my investigation of QFM.
B**R
BRAVO
I have a Msc in electronic engineering and I study physics by myself. I found the two books no-nonsense quantum mechanics and quantum field theory excellent (The last one I am still studying it). I am so happy that I've bought all his books that appear in the amazon marketplace. A big well done to the man
A**A
Looking for a first book in QFT - this is it.
An outstanding book, well done. Reading it is like listening to a good lecturer. Warmly recommended as a first book in quantum field theory.
J**R
Simplesmente perfeito.
A proposta do livro eh muito nobre. Não eh um livro que tem o conteúdo incompleto, portanto deve ser visto como um livro sério sobre o assunto. Além disso, o preço eh bom comparado a outras opções de livros de QFT
F**T
Solid
Becomes a bit difficult to follow in Part 2 of the book, but this is not for a lack of details, it's just a difficult subject.
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