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Noncommutative fields and actions of twisted Poincare algebra
Chaichian, M.1,2; Kulish, P. P.1,2,3; Tureanu, A.1,2; Zhang, R. B.4; Zhang, Xiao5
2008-04-01
发表期刊JOURNAL OF MATHEMATICAL PHYSICS
ISSN0022-2488
卷号49期号:4页码:16
摘要Within the context of the twisted Poincare algebra, there exists no noncommutative analog of the Minkowski space interpreted as the homogeneous space of the Poincare group quotiented by the Lorentz group. The usual definition of commutative classical fields as sections of associated vector bundles on the homogeneous space does not generalize to the noncommutative setting, and the twisted Poincare algebra does not act on noncommutative fields in a canonical way. We make a tentative proposal for the definition of noncommutative classical fields of any spin over the Moyal space, which has the desired representation theoretical properties. We also suggest a way to search for noncommutative Minkowski spaces suitable for studying noncommutative field theory with deformed Poincare symmetries. (c) 2008 American Institute of Physics.
DOI10.1063/1.2907580
语种英语
WOS研究方向Physics
WOS类目Physics, Mathematical
WOS记录号WOS:000255456400010
出版者AMER INST PHYSICS
引用统计
文献类型期刊论文
条目标识符http://ir.amss.ac.cn/handle/2S8OKBNM/5546
专题数学所
通讯作者Chaichian, M.
作者单位1.Univ Helsinki, Dept Phys, FIN-00014 Helsinki, Finland
2.Helsinki Inst Phys, Helsinki 00014, Finland
3.VA Steklov Math Inst, St Petersburg Dept, St Petersburg 191023, Russia
4.Univ Sydney, Sch Math & Stat, Sydney, NSW 2006, Australia
5.Chinese Acad Sci, Acad Math & Syst Sci, Inst Math, Beijing 100190, Peoples R China
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GB/T 7714
Chaichian, M.,Kulish, P. P.,Tureanu, A.,et al. Noncommutative fields and actions of twisted Poincare algebra[J]. JOURNAL OF MATHEMATICAL PHYSICS,2008,49(4):16.
APA Chaichian, M.,Kulish, P. P.,Tureanu, A.,Zhang, R. B.,&Zhang, Xiao.(2008).Noncommutative fields and actions of twisted Poincare algebra.JOURNAL OF MATHEMATICAL PHYSICS,49(4),16.
MLA Chaichian, M.,et al."Noncommutative fields and actions of twisted Poincare algebra".JOURNAL OF MATHEMATICAL PHYSICS 49.4(2008):16.
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