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    Introduction to Quantum Fields on a Lattice

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    Author(s)
    Smit, Jan
    Collection
    SCOAP3 for Books
    Language
    English
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    Abstract
    This book provides a concise introduction to quantum fields on a lattice: a precise and non-perturbative definition of quantum field theory obtained by replacing continuous space-time by a discrete set of points on a lattice. The path integral on the lattice is explained in concrete examples using weak and strong coupling expansions. Fundamental concepts such as 'triviality' of Higgs fields and confinement of quarks and gluons into hadrons are described and illustrated with the results of numerical simulations. The book also provides an introduction to chiral symmetry and chiral gauge theory, as well as quantized non-Abelian gauge fields, scaling and universality. Based on the lecture notes of a course given by the author, this book contains many explanatory examples and exercises, and is suitable as a textbook for advanced undergraduate and graduate courses.
    URI
    https://library.oapen.org/handle/20.500.12657/64022
    Keywords
    non-perturbative quantum field theory; path integrals; lattice regularisation; weak and strong coupling expansions; O(n) models; gauge field on the lattice; Higgs field; quark confinement; non-Abelian gauge fields; U(1) gauge theory; SU(n) gauge theory; fermions on the lattice; low mass hadrons in QCD; chiral symmetry; temporal gauge quantization; fermionic coherent states; spinor fields; Textbook
    DOI
    10.1017/9781009402705
    ISBN
    9781009402705, 9781009402705
    Publisher
    Cambridge University Press
    Publication date and place
    2003
    Grantor
    • SCOAP3 - [...]
    Classification
    Nuclear physics
    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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