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  1. Mathematical foundations of quantum field theory and perturbative string theory
    Contributor: Sati, Hisham (Hrsg.); Schreiber, Urs (Hrsg.)
    Published: c 2011
    Publisher:  American Mathematical Society, Providence, RI

    Staats- und Universitätsbibliothek Bremen
    a mat 001 i/10-83
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    Niedersächsische Staats- und Universitätsbibliothek Göttingen
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    Universität Heidelberg, Bereichsbibliothek Mathematik und Informatik
    Kongr. AMS pure 83
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    KIT-Bibliothek, Fachbibliothek Mathematik
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    Universität Konstanz, Kommunikations-, Informations-, Medienzentrum (KIM)
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    Universitätsbibliothek Mannheim
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    Mathematisches Forschungsinstitut Oberwolfach gGmbH, Bibliothek
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    Universitätsbibliothek Osnabrück
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    Universität des Saarlandes, Campusbibliothek für Informatik und Mathematik, Fachrichtung 6.1 Mathematik
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    Content information
    Source: Union catalogues
    Contributor: Sati, Hisham (Hrsg.); Schreiber, Urs (Hrsg.)
    Language: English
    Media type: Book
    Format: Print
    ISBN: 0821851950; 9780821851951
    RVK Categories: SK 320
    Series: Proceedings of symposia in pure mathematics ; 83
    Subjects: Quantum field theory; Topological fields; String models
    Scope: VII, 354 S., graph. Darst.
    Notes:

    Includes bibliographical references

    Julia Bergner: Models for ([infinity symbol], n)-categories and the cobordism hypothesis

    Ittay Weiss: From operads to dendroidal sets

    Alexei Davydov, Liang Kong, and Ingo Runkel: Field theories with defects and the centre functor

    Frédéric Paugam: Homotopical poisson reduction of gauge theories

    Jacques Distler, Daniel Freed, and Gregory Moore: Orientifold précis

    Anton Kapustin and Natalia Saulina: Surface operators in 3d TFT and 2d rational CFT

    Liang Kong: Conformal field theory and a new geometry

    Yan Soibelman: Collapsing conformal field theories, spaces with non-negative Ricci curvature and non-commutative geometry

    Stephan Stolz and Peter Teichner: Supersymmetric field theories and generalized cohomology

    Christpher Douglas and André Henriques.: Topological modular forms and conformal nets