Braided Coadditive Differential Complexes on Quantized Braided Groups

被引：0
|
作者：
Ya-Jun Gao
Yuan-Xing Gui
机构：
[1] Jinzhou Teacher's College,Department of Physics
[2] Dalian University of Technology,Department of Physics
来源：
International Journal of Theoretical Physics | 2001年 / 40卷
关键词：
Field Theory; Elementary Particle; Quantum Field Theory; Hopf Algebra; Algebraic System;
D O I：
暂无
中图分类号：
学科分类号：
摘要：
Braided coadditions of differential complexes on some further generalized quantized braided matrix algebras are constructed. With these coadditions the generalized algebraic systems form a kind of braided (additive) differential Hopf algebras. This is a generalization and unification of some existing results. The coadditions of differential complexes on the usual braided matrices and quantum matrices, etc., can be obtained as special cases.
引用
收藏
页码：921 / 933
页数：12
相关论文
共 50 条
  • [31] Braided Thompson groups with and without quasimorphisms
    Fournier-Facio, Francesco
    Lodha, Yash
    Zaremsky, Matthew C. B.
    [J]. ALGEBRAIC AND GEOMETRIC TOPOLOGY, 2024, 24 (03):
  • [32] BRAIDED CATEGORICAL GROUPS AND STRICTIFYING ASSOCIATORS
    Braunling, Oliver
    [J]. HOMOLOGY HOMOTOPY AND APPLICATIONS, 2020, 22 (02) : 295 - 321
  • [33] Pure infinitely braided Thompson groups
    Cumplido, Maria
    [J]. COMMUNICATIONS IN ALGEBRA, 2024,
  • [34] CROSS PRODUCTS BY BRAIDED GROUPS AND BOSONIZATION
    MAJID, S
    [J]. JOURNAL OF ALGEBRA, 1994, 163 (01) : 165 - 190
  • [35] On normal subgroups of the braided Thompson groups
    Zaremsky, Matthew C. B.
    [J]. GROUPS GEOMETRY AND DYNAMICS, 2018, 12 (01) : 65 - 92
  • [36] Braided Free Orthogonal Quantum Groups
    Meyer, Ralf
    Roy, Sutanu
    [J]. INTERNATIONAL MATHEMATICS RESEARCH NOTICES, 2022, 2022 (12) : 8890 - 8915
  • [37] Braided quantum SU(2) groups
    Kasprzak, Pawel
    Meyer, Ralf
    Roy, Sutanu
    Woronowicz, Stanislaw Lech
    [J]. JOURNAL OF NONCOMMUTATIVE GEOMETRY, 2016, 10 (04) : 1611 - 1625
  • [38] Freely Braided Elements in Coxeter Groups
    R.M. Greene
    J. Losonczy
    [J]. Annals of Combinatorics, 2002, 6 (3) : 337 - 348
  • [39] Braided bosonization and inhomogeneous quantum groups
    Drabant, B
    [J]. ACTA APPLICANDAE MATHEMATICAE, 1996, 44 (1-2) : 117 - 132
  • [40] Quantum Lorentz and braided Poincare groups
    Zakrzewski, S
    [J]. JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 1998, 31 (12): : 2929 - 2940
12345