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    1. Naturvetenskap och teknik
    2. Matematik och naturvetenskap
    3. Matematik

    String-Math 2014

    AvVincent Bouchard,Charles Doran

    Inbunden, Engelska, 2016

    Del i serien Proceedings of Symposia in Pure Mathematics

    1 637 kr

    Beställningsvara. Skickas inom 5-8 vardagar. Fri frakt över 249 kr.

    Beskrivning

    The conference String-Math 2014 was held from June 9-13, 2014, at the University of Alberta. This edition of String-Math is the first to include satellite workshops: ``String-Math Summer School'' (held from June 2-6, 2014, at the University of British Columbia), ``Calabi-Yau Manifolds and their Moduli'' (held from June 14-18, 2014, at the University of Alberta), and ``Quantum Curves and Quantum Knot Invariants'' (held from June 16-20, 2014, at the Banff International Research Station). This volume presents the proceedings of the conference and satellite workshops.For mathematics, string theory has been a source of many significant inspirations, ranging from Seiberg-Witten theory in four-manifolds, to enumerative geometry and Gromov-Witten theory in algebraic geometry, to work on the Jones polynomial in knot theory, to recent progress in the geometric Langlands program and the development of derived algebraic geometry and n-category theory. In the other direction, mathematics has provided physicists with powerful tools, ranging from powerful differential geometric techniques for solving or analyzing key partial differential equations, to toric geometry, to K-theory and derived categories in D-branes, to the analysis of Calabi-Yau manifolds and string compactifications, to modular forms and other arithmetic techniques. Articles in this book address many of these topics.

    Produktinformation

    • Utgivningsdatum:2016-05-30
    • Mått:178 x 254 x undefined mm
    • Vikt:882 g
    • Format:Inbunden
    • Språk:Engelska
    • Serie:Proceedings of Symposia in Pure Mathematics
    • Antal sidor:397
    • Förlag:American Mathematical Society
    • ISBN:9781470419929

    Utforska kategorier

    • Matematik inom Naturvetenskap och teknik

    Mer om författaren

    Vincent Bouchard and Charles Doran, University of Alberta, Edmonton, Alberta, Canada.Stefan Mendez-Diez, Utah State University, Logan, UT, USA.Callum Quigley, University of Toronto, Ontario, Canada.

    Innehållsförteckning

    • All genus mirror symmetry for toric Calabi-Yau 3-orbifolds by B. Fang, C.-C. M. Liu, and Z. ZongSymmetries and defects in three-dimensional tpological field theory by J. Fuchs and C. SchweigertQuantum curves and topological recursion by P. NorburyA few recent developments in 2d $(2,2)$ and $(0,2)$ theories by E. SharpeCodimension two defects and the Springer correspondence by A. BalasubramanianHigher spin AdS$_3$ holography and superstring theory by T. Creutzig, Y. Hikida, and P. B. RonneHumbert surfaces and the moduli of lattice polarized K3 surfaces by C. F. Doran, A. Harder, H. Movasati, and U. WhitcherSuperconformal field theories and cyclic homology by R. EagerDifferential $K$-characters and $D$-branes by F. F. RuffinoIntegral pentagon relations for 3d superconformal indices by I. Gahramanov and H. RosengrenWilson surfaces in 6D $(2,0)$ theory and AdS$_7/CFT_6$ by H. Mori and S. YamaguchiMotivic zeta functions of the quartic and its mirror dual by J. Nicaise, D. P. Overholser, and H. RuddatSemistability and instability in products and applications by A. H. W. SchmittLocal and relative BPS state counts for del Pezzo surfaces by M. van GarrelResurgence and topological strings by M. VonkChern-simons splitting of $2+1D$ gauge theories by T. YildirimA strange family of Calabi-Yau 3-folds by H. J. Nuer and P. DevlinCalabi-Yau threefolds fibred by Kummer surfaces associated to products of elliptic curves by C. F. Doran, A. Harder, A. Y. Novoseltsev, and A. ThompsonWeighted Hurwitz numbers and hypergeometric $\tau$-functions: An overview by J. HarnadCalabi-Yau threefolds with infinite fundamental group by A. KanazawaLogarithmic invariants of links by J. MurakamiPositivity of Hochster theta over $\mathbb{C}$ by M. R. RahmatiCohomological Donaldson-Thomas theory by B. Szendroi