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1. Quantum Field Theory in a Nutshell: Second Edition (In a Nutshell (Princeton)) by A. Zee | |
![]() | Hardcover: 576
Pages
(2010-02-21)
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2. Quantum Field Theory by Mark Srednicki | |
![]() | Hardcover: 664
Pages
(2007-02-05)
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3. The Quantum Theory of Fields, Volume 2: Modern Applications by Steven Weinberg | |
![]() | Paperback: 489
Pages
(2005-05-09)
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4. The Quantum Theory of Fields, Volume 3: Supersymmetry by Steven Weinberg | |
![]() | Paperback: 442
Pages
(2005-05-09)
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A complete review is published in CERN Courier, May2000
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5. God Theory, The: Universes, Zero-Point Fields, and What's Behind It All by Bernard Haisch | |
![]() | Paperback: 176
Pages
(2009-04-01)
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6. An Introduction To Quantum Field Theory (Frontiers in Physics) by Michael E. Peskin, Dan V. Schroeder | |
![]() | Hardcover: 864
Pages
(1995-10-02)
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7. The Quantum Theory of Fields, Volume 1: Foundations by Steven Weinberg | |
![]() | Paperback: 609
Pages
(2005-05-09)
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8. Quantum Field Theory of Many-body Systems: From the Origin of Sound to an Origin of Light and Electrons (Oxford Graduate Texts) by Xiao-Gang Wen | |
![]() | Paperback: 512
Pages
(2007-10-18)
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9. Conformal Field Theory (Graduate Texts in Contemporary Physics) by Philippe Francesco, Pierre Mathieu, David Senechal | |
![]() | Hardcover: 890
Pages
(1996-12-13)
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Editorial Review Product Description Intended primarily for graduate students and researchers in theoretical high-energy physics, mathematical physics, condensed matter theory, statistical physics, the book will also be of interest in other areas of theoretical physics and mathematics.It will prepare the reader for original research in this very active field of theoretical and mathematical Physics. Customer Reviews (4)
Congratulations for this nice book!
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10. Quantum Field Theory by Claude Itzykson, Jean-Bernard Zuber | |
![]() | Paperback: 752
Pages
(2006-02-24)
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Some of the highlights of the book include: 1. The "wave packet" solution of the Dirac equation and the Zitterbewegung phenomenon, which the authors use as a counterexample to the idea of treating negative energy states in the framework of a 1-particle theory. 2. The treatment of two-body relativistic corrections to study the recoil of the nucleus, this being done in the context of the Dirac equation. 3. The use of the Dirac hole theory to motivate the need for a true many-body theory to accomodate particles and antiparticles via quantized fields. 4. A fairly lengthy discussion of the Fock-Schwinger proper time method to obtain an exact expression for the Dirac propagator in a constant uniform electromagnetic field and a plane wave electromagnetic field. 5. The discussion on the use of coherent states to study the positive frequency part of a (free) quantum field. 6. The discussion on charged scalar fields, and why they are needed to formulate a (scalar) theory of particles and antiparticles. 7. The quantization of the electromagnetic field using the Gupta-Bleuler method using an indefinite metric, and the need for retaining the full Fock space (with indefinite norm) in order to preserve locality. 8. The discussion of the vacuum fluctuations via the Casimir effect. 9. The treatment of the Dirac field and the Pauli exclusion principle. The authors begin with two complex fields that both satisfy the Dirac equation, but the Lagrangian then vanishes. They thus are careful to note that canonical quantization will not work, and so they turn to the using their transformation laws under the Poincare group. The derivation of the anticommutators is purely heuristic (and they note this), and they point out that locality would not be satisfied if canonical quantization were followed. The same holds true, as they state also, if one were to quantize a scalar theory according to Fermi statistics. Their discussion here is a neat illustration of the spin-statistics theorem. 10. The discussion of form factors, which they motivate by calling them a relativistic generalization of charge distributions. 11. The discussion of the Euler-Heisenberg effective Lagrangian, and its ability, even though it is "classical", to model nonlinear phenomena due to quantum corrections. 12. The discussion of the Jost-Lehmann-Dyson representation. 13. The discussion of Euclidean Green functions. 14. The derivation of the Ward-Takahashi identities and the proof that they are preserved by the regularization and renormalization operations. 15. The discussion on functional integration in Bargmann-Fock space, in particular its use in fermion systems. 16. The discussion of the Schwinger-Dyson equations and their use in studying quantum field theory independent of perturbation theory. The existence of a bound state in quantum field theory has yet to be proven using these equations, but they supposedly hold the answer to this existence. The authors give an example of scalar particles interacting via the exchange of scalar particles via the Bethe-Salpeter equation, which are then studied via Wick rotation and where crossed-ladder diagrams are omitted. They also analyze the hyperfine splitting in positronium, but remark that the methods used for this are not entirely satisfactory. 17. The discussion of the sigma model, a topic that has become very important of late. 18. The discussion of asymptotic behavior, the authors emphasizing how the infinities in the relation between bare and renormalized charges and how these infinities must compensate imposes constraints on the theory, which show up in the asymptotic behavior. Some of the omissions which might be expected from a modern standpoint: 1. Representations of the Poincare group. 2. Critical phenomena. 3. Integrable systems in quantum field theory 4. Finite temperature quantum field theory. 5. Quantum field theory in curved spacetime. 6. A more in-depth treatment of instantons (the authors only spend one page on them). 7. Topological quantum field theory.
It is too bad that it is no longer in print. I was fortunate enough to buy a copy when it was still on the shelves. I would imagine though that almost every scientific library would have copy. ... Read more |
11. Field Theory : A Modern Primer (Frontiers in Physics Series, Vol 74) by Pierre Ramond | |
![]() | Paperback: 350
Pages
(2001-12-21)
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12. Quantum Field Theory by Franz Mandl, Graham Shaw | |
![]() | Paperback: 492
Pages
(2010-05-25)
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Editorial Review Product Description The three main objectives of the book are to: Explain the basic physics and formalism of quantum field theory To make the reader proficient in theory calculations using Feynman diagrams To introduce the reader to gauge theories, which play a central role in elementary particle physics. Thus, the first ten chapters deal with QED in the canonical formalism, and are little changed from the first edition. A brief introduction to gauge theories (Chapter 11) is then followed by two sections, which may be read independently of each other. They cover QCD and related topics (Chapters 12-15) and the unified electroweak theory (Chapters 16 – 19) respectively. Problems are provided at the end of each chapter. New to this edition: Five new chapters, giving an introduction to quantum chromodynamics and the methods used to understand it: in particular, path integrals and the renormalization group. The treatment of electroweak interactions has been revised and updated to take account of more recent experiments. Customer Reviews (8)
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13. Mathematical Aspects of Quantum Field Theory (Cambridge Studies in Advanced Mathematics) by Edson de Faria, Welington de Melo | |
![]() | Hardcover: 312
Pages
(2010-09-27)
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14. Science and the Akashic Field: An Integral Theory of Everything by Ervin Laszlo | |
![]() | Paperback: 208
Pages
(2007-05-03)
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15. Quantum Field Theory by Lewis H. Ryder | |
![]() | Paperback: 507
Pages
(1996-06-13)
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16. Statistical Field Theory: Volume 1, From Brownian Motion to Renormalization and Lattice Gauge Theory (Cambridge Monographs on Mathematical Physics) by Claude Itzykson, Jean-Michel Drouffe | |
![]() | Paperback: 428
Pages
(1991-03-29)
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17. Quantum Field Theory (Mathematical Surveys and Monographs) by Gerald B. Folland | |
![]() | Hardcover: 325
Pages
(2008-08-26)
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18. Quantum Field Theory for Mathematicians (Encyclopedia of Mathematics and its Applications) by Robin Ticciati | |
![]() | Paperback: 716
Pages
(2008-02-04)
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19. Introduction to Classical and Quantum Field Theory (Physics Textbook) by Tai-Kai Ng | |
![]() | Paperback: 304
Pages
(2009-05-19)
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20. An Introduction to Quantum Field Theory by George Sterman | |
![]() | Paperback: 592
Pages
(1993-09-24)
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