M-brane models from non-abelian gerbes

被引:0
|
作者
Sam Palmer
Christian Sämann
机构
[1] Heriot-Watt University,Department of Mathematics and Maxwell Institute for Mathematical Sciences
关键词
M-Theory; Gauge Symmetry; Differential and Algebraic Geometry;
D O I
暂无
中图分类号
学科分类号
摘要
We make the observation that M-brane models defined in terms of 3-algebras can be interpreted as higher gauge theories involving Lie 2-groups. Such gauge theories arise in particular in the description of non-abelian gerbes. This observation allows us to put M2- and M5-brane models on equal footing, at least as far as the gauge structure is concerned. Furthermore, it provides a useful framework for various generalizations; in particular, it leads to a fully supersymmetric generalization of a previously proposed set of tensor multiplet equations.
引用
收藏
相关论文
共 50 条
  • [41] Non-Abelian statistics from an Abelian model
    Wootton, James R.
    Lahtinen, Ville
    Wang, Zhenghan
    Pachos, Jiannis K.
    PHYSICAL REVIEW B, 2008, 78 (16):
  • [42] RUNNING COUPLING-CONSTANT IN ABELIAN AND NON-ABELIAN MODELS
    PATRASCIOIU, A
    SEILER, E
    NUOVO CIMENTO DELLA SOCIETA ITALIANA DI FISICA A-NUCLEI PARTICLES AND FIELDS, 1994, 107 (05): : 765 - 773
  • [43] Universality classes in isotropic, Abelian, and non-Abelian sandpile models
    Milshtein, E
    Biham, O
    Solomon, S
    PHYSICAL REVIEW E, 1998, 58 (01) : 303 - 310
  • [44] Algebraic structure of the non-abelian Toda models
    Gomes, JF
    Da Silveira, FEM
    Zimerman, AH
    Sotkov, GM
    NONASSOCIATIVE ALGEBRA AND ITS APPLICATIONS, 2000, 211 : 125 - 136
  • [45] FLUXON SOLUTIONS IN NON-ABELIAN GAUGE MODELS
    VINCIARELLI, P
    PHYSICS LETTERS B, 1978, 78 (04) : 485 - 488
  • [46] GAUGED WZW MODELS AND NON-ABELIAN DUALITY
    SFETSOS, K
    PHYSICAL REVIEW D, 1994, 50 (04): : 2784 - 2798
  • [47] Decomposition of variables and duality in non-Abelian models
    Protogenov, A. P.
    Verbus, V. A.
    THEORETICAL AND MATHEMATICAL PHYSICS, 2007, 151 (03) : 863 - 868
  • [48] Sequential updates for non-abelian SOC models
    Pinho, STR
    Prado, CPC
    EUROPEAN PHYSICAL JOURNAL B, 2000, 18 (03): : 479 - 484
  • [49] Decomposition of variables and duality in non-Abelian models
    A. P. Protogenov
    V. A. Verbus
    Theoretical and Mathematical Physics, 2007, 151 : 863 - 868
  • [50] Sequential updates for non-abelian SOC models
    S.T.R. Pinho
    C.P.C. Prado
    The European Physical Journal B - Condensed Matter and Complex Systems, 2000, 18 : 479 - 484