Yes, there are several books that are commonly recommended for graduates with a background in pure mathematics who want to learn Quantum Field Theory (QFT). Here are a few popular choices:
"Quantum Field Theory for Mathematicians" by Robin Ticciati: This book is specifically designed for mathematicians transitioning to QFT. It focuses on providing a rigorous and mathematically precise treatment of the subject, covering the basics of QFT, such as classical field theory, canonical quantization, and Feynman diagrams.
"Quantum Field Theory and the Standard Model" by Matthew D. Schwartz: This book provides a comprehensive introduction to QFT and the Standard Model of particle physics. It is known for its clear explanations, intuitive approach, and emphasis on symmetry principles. It is suitable for both physicists and mathematicians.
"Quantum Field Theory in a Nutshell" by A. Zee: This book provides a conceptual overview of QFT, covering the essentials of the subject in a concise and accessible manner. It is known for its engaging writing style and intuitive explanations, making it a good starting point for mathematicians interested in QFT.
"An Introduction to Quantum Field Theory" by Michael E. Peskin and Daniel V. Schroeder: This book is widely used in physics graduate courses and provides a comprehensive introduction to QFT. It covers topics ranging from classical field theory to renormalization and quantum electrodynamics. It assumes some prior knowledge of quantum mechanics and special relativity.
"Quantum Field Theory" by Mark Srednicki: This book is another popular choice for learning QFT. It covers a wide range of topics, including path integrals, symmetries, renormalization, and quantum gauge theories. It is known for its clarity, organization, and detailed explanations of important concepts.
It's important to note that QFT is a complex and advanced topic, and it is highly recommended to have a strong foundation in quantum mechanics, special relativity, and classical field theory before diving into QFT. Additionally, working through exercises and solving problems is crucial for gaining a deeper understanding of the subject. Therefore, complementing your reading with exercises and problem sets, as well as seeking guidance from a knowledgeable instructor or physicist, can greatly enhance your learning experience.