Introduction to Green's Function Methods in Many-Body Physics : With Applications to Quantum Transport

Introduction to Green's Function Methods in Many-Body Physics: With Applications to Quantum Transport

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Introduction to Green's Function Methods in Many-Body Physics: With Applications to Quantum Transport

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Introduction to Green's Function Methods in Many-Body Physics : With Applications to Quantum Transport

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Introduction to Green's Function Methods in Many-Body Physics: With Applications to Quantum Transport

Overall Rating: 2.3 / 5 (average from multiple review sources, as of 23 Jun 2026)
Based on a total of 48,964 customer reviews from independent review platforms.

Sources & Transparency:
The values are derived from publicly available retailer ratings from platforms such as Feefo, http://Reviews.io , Trustpilot, and others, and are aggregated monthly.

All brand names and logos are the property of their respective owners.

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This title will be released on October 31, 2026. Pre-order now. Express Delivery available with Amazon Prime.
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Introduction to Green's Function Methods in Many-Body Physics : With Applications to Quantum Transport

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This book provides a comprehensive introduction to equilibrium and non-equilibrium Green's function methods in many-body physics.It begins with a derivation of second quantisation for relativistic systems based on the many-body relativistic Dirac equation and its non-relativistic limit.The properties of equilibrium Green's functions are then described, with discussion of the two-time and Matsubara function methods.The coverage of non-equilibrium Green's function methods includes the diagrammatic techniques applicable to electrons and phonons using both the perturbation and variational approaches.Specific applications to steady-state and time-dependent quantum transport are presented in the final chapters.The book's accessible explanations, detailed derivations, and systematic treatment of the underlying theory make it a valuable resource for graduate students and early-career researchers.More than 200 problems have been included to support learning, with selected solutions available at
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