Non-trivial representations of the special relativity group

被引：1
|
作者：
Frochaux, E
机构：
[1] Departement de Mathematiques, Ecl. Polytech. Federale
来源：
FORUM MATHEMATICUM | 1997年 / 9卷 / 01期
关键词：
D O I：
10.1515/form.1997.9.75
中图分类号：
O29 [应用数学];
学科分类号：
070104 ;
摘要：
We construct unitary continuous representations of the special relativity group (the Poincare group) of two space-time dimensions, with the additional properly of (strong) non-triviality, which we define. Such representations could play a fundamental role in relativistic quantum physics.
引用
收藏
页码：75 / 102
页数：28
相关论文
共 50 条
  • [41] On trivial and non-trivial n-homogeneousC* algebras
    Anatoly Antonevich
    Naum Krupnik
    Integral Equations and Operator Theory, 2000, 38 : 172 - 189
  • [42] Classification of topological trivial matter with non-trivial defects
    Lokman Tsui
    Zi-Xiang Li
    Yen-Ta Huang
    Steven G. Louie
    Dung-Hai Lee
    Science Bulletin, 2019, 64 (09) : 575 - 579
  • [43] CONDITION FOR EXISTENCE OF NON-TRIVIAL UNITS OF FINITE ORDER IN GROUP RINGS
    STANLEY, WL
    NOTICES OF THE AMERICAN MATHEMATICAL SOCIETY, 1976, 23 (06): : A569 - A569
  • [44] Sleep and wakefulness, trivial and non-trivial:: Which is which?
    Rial, Ruben V.
    Nicolau, Maria C.
    Gamundi, Antoni
    Akaarir, Mourad
    Aparicio, Sara
    Garau, Celia
    Tejada, Silvia
    Roca, Catalina
    Gene, Lluis
    Moranta, David
    Esteban, Susana
    SLEEP MEDICINE REVIEWS, 2007, 11 (05) : 411 - 417
  • [45] On Automorphisms of a Finite Group G with a Non-trivial Nilpotent Normal Subgroup
    Han, Lingling
    Guo, Xiuyun
    SOUTHEAST ASIAN BULLETIN OF MATHEMATICS, 2021, 45 (06) : 825 - 832
  • [46] PRINCIPAL IDEAL RINGS WITH NON-TRIVIAL SK1 GROUP
    ISCHEBECK, F
    ARCHIV DER MATHEMATIK, 1980, 35 (1-2) : 138 - 139
  • [47] Trivial and Non-Trivial Supramolecular Assemblies Based on Nafion
    Kelarakis, Antonios
    Krysmann, Marta J.
    COLLOID AND INTERFACE SCIENCE COMMUNICATIONS, 2014, 1 : 31 - 34
  • [48] A non-trivial example of a free-by-free group with the Haagerup property
    Gautero, Francois
    GROUPS GEOMETRY AND DYNAMICS, 2012, 6 (04) : 677 - 699
  • [49] FIBRATIONS ON MANIFOLDS WHOSE FUNDAMENTAL GROUP HAS NON-TRIVIAL CENTER
    SOLODOV, VV
    RUSSIAN MATHEMATICAL SURVEYS, 1981, 36 (06) : 201 - 202
  • [50] Non-trivial non weakly pseudocompact spaces
    Hernandez-Hernandez, F.
    Rojas-Hernandez, R.
    Tamariz-Mascarua, A.
    TOPOLOGY AND ITS APPLICATIONS, 2018, 247 : 1 - 8
12345