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Experimental mathematics and mathematical physics

Bailey, David H. and Borwein, Jonathan M. and Broadhurst, David J. and Zudilin, Wadim (2010) Experimental mathematics and mathematical physics. Contemporary Mathematics, 517 .

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    Abstract

    One of the most effective techniques of experimental mathematics is to compute mathematical entities such as integrals, series or limits to high precision, then attempt to recognize the resulting numerical values. Recently these techniques have been applied with great success to problems in mathematical physics. Notable among these applications are the identification of some key multi-dimensional integrals that arise in Ising theory, quantum field theory and in magnetic spin theory.

    Item Type: Article
    Uncontrolled Keywords: mathematical physics, high energy physics, classical analysis, number theory
    Subjects: UNSPECIFIED
    Faculty: UNSPECIFIED
    Depositing User: Dr David Allingham
    Date Deposited: 28 Sep 2012 12:05
    Last Modified: 09 Sep 2014 12:00
    URI: https://docserver.carma.newcastle.edu.au/id/eprint/1220

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