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A PRELUDE TO QUANTUM FIELD THEORY by Lorenzo Sorbo and John Donoghue 2022 TPB)X4
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- Heel goed
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- ISBN
- 9780691223483
Over dit product
Product Identifiers
Publisher
Princeton University Press
ISBN-10
0691223483
ISBN-13
9780691223483
eBay Product ID (ePID)
18050430058
Product Key Features
Number of Pages
160 Pages
Language
English
Publication Name
Prelude to Quantum Field Theory
Publication Year
2022
Subject
Physics / Quantum Theory, Physics / General
Type
Textbook
Subject Area
Science
Format
Trade Paperback
Dimensions
Item Height
0.4 in
Item Weight
12.1 Oz
Item Length
9.9 in
Item Width
7.3 in
Additional Product Features
Intended Audience
College Audience
LCCN
2021-034292
Dewey Edition
23
TitleLeading
A
Illustrated
Yes
Dewey Decimal
530.143
Synopsis
A concise, beginner-friendly introduction to quantum field theory. Quantum field theory is a powerful framework that extends quantum mechanics in ways that are essential in many modern applications. While it is the fundamental formalism for the study of many areas of physics, quantum field theory requires a different way of thinking, and many newcomers to the subject struggle with the transition from quantum mechanics. A Prelude to Quantum Field Theory introduces the key concepts of quantum field theory in a brief and accessible manner while never sacrificing mathematical rigor. The result is an easy-to-use textbook that distills the most general properties of the theory without overwhelming beginning students with more advanced applications. Bridges quantum mechanics and quantum field theory, emphasising analogies and differences Emphasises a 'quantum field theoretical mindset' while maintaining mathematical rigor Obtains quantum fields as the continuum limit of a quantised system of many particles Highlights the correspondence between wave function--fundamental in quantum mechanics--and the formalism of second quantisation used in quantum field theory Provides a step-by-step derivation of Feynman rules for the perturbative study of interacting theories Introduces students to renormalisation, path integrals techniques, and more Discusses more modern topics like effective field theories Ideal for both undergraduate and graduate students Proven in the classroom 'A robust, hands-on introduction to quantum field theory for undergraduate students. Donoghue and Sorbo know this material inside and out.' -- C. P. Burgess, author of Introduction to Effective Field Theory 'Donoghue and Sorbo present the conceptual aspects of field theory clearly and accessibly, without dragging students into heavy formalism. There is a real need for a book like this.' -- Surjeet Rajendran, Johns Hopkins University, A concise, beginner-friendly introduction to quantum field theory Quantum field theory is a powerful framework that extends quantum mechanics in ways that are essential in many modern applications. While it is the fundamental formalism for the study of many areas of physics, quantum field theory requires a different way of thinking, and many newcomers to the subject struggle with the transition from quantum mechanics. A Prelude to Quantum Field Theory introduces the key concepts of quantum field theory in a brief and accessible manner while never sacrificing mathematical rigor. The result is an easy-to-use textbook that distills the most general properties of the theory without overwhelming beginning students with more advanced applications. Bridges quantum mechanics and quantum field theory, emphasizing analogies and differences Emphasizes a "quantum field theoretical mindset" while maintaining mathematical rigor Obtains quantum fields as the continuum limit of a quantized system of many particles Highlights the correspondence between wave function--fundamental in quantum mechanics--and the formalism of second quantization used in quantum field theory Provides a step-by-step derivation of Feynman rules for the perturbative study of interacting theories Introduces students to renormalization, path integrals techniques, and more Discusses more modern topics like effective field theories Ideal for both undergraduate and graduate students Proven in the classroom
LC Classification Number
QC174.45.D66 2022
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