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        Mathematics of Quantization and Quantum Fields

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        Author(s)
        Dereziński, Jan
        Gérard, Christian
        Collection
        SCOAP3 for Books
        Language
        English
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        Abstract
        Unifying topics that are scattered throughout the literature, this book offers a definitive review of mathematical aspects of quantization and quantum field theory. It presents both basic and advanced topics of quantum field theory in a mathematically consistent way, focusing on canonical commutation and anti-commutation relations. It begins with a discussion of the mathematical structures underlying free bosonic or fermionic fields: tensors, algebras, Fock spaces, and CCR and CAR representations. Applications of these topics to physical problems are discussed in later chapters. Although most of the book is devoted to free quantum fields, it also contains an exposition of two important aspects of interacting fields: diagrammatics and the Euclidean approach to constructive quantum field theory. With its in-depth coverage, this text is essential reading for graduate students and researchers in mathematics and physics. This title, first published in 2013, has been reissued as an Open Access publication.
        URI
        https://library.oapen.org/handle/20.500.12657/59207
        Keywords
        Quantum field theory
        DOI
        10.1017/9781009290876
        ISBN
        9781009290876, 9781009290876, 9781009290821, 978100929083
        Publisher
        Cambridge University Press
        Publication date and place
        Cambridge, 2013
        Grantor
        • SCOAP3 - [...]
        Classification
        Nuclear physics
        Pages
        674
        Rights
        https://creativecommons.org/licenses/by-nc-nd/4.0/
        • Imported or submitted locally

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        License

        • If not noted otherwise all contents are available under Attribution 4.0 International (CC BY 4.0)

        Credits

        • logo EU
        • This project received funding from the European Union's Horizon 2020 research and innovation programme under grant agreement No 683680, 810640, 871069 and 964352.

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