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Topological structure of the solitons solution in SU(3) Dunne-Jackiw-Pi-Trugenberger model

Topological structure of the solitons solution in SU(3) Dunne-Jackiw-Pi-Trugenberger model
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摘要 By using C-mapping topological current theory and gauge potential decomposition, we discuss the self-dual equation and its solution in the SU(N) Dunne-Jackiw-Pi-Trugenberger model and obtain a new concrete self-dual equation with a δ function. For the SU(3) case, we obtain a new self-duality solution and find the relationship between the soliton solution and topological number which is determined by the Hopf index and Brouwer degree of C-mapping. In our solution, the flux of this soliton is naturally quantized. By using C-mapping topological current theory and gauge potential decomposition, we discuss the self-dual equation and its solution in the SU(N) Dunne-Jackiw-Pi-Trugenberger model and obtain a new concrete self-dual equation with a δ function. For the SU(3) case, we obtain a new self-duality solution and find the relationship between the soliton solution and topological number which is determined by the Hopf index and Brouwer degree of C-mapping. In our solution, the flux of this soliton is naturally quantized.
出处 《Chinese Physics C》 SCIE CAS CSCD 2010年第3期330-333,共4页 中国物理C(英文版)
基金 Supported by Talent Introduction Project of Xianyang Normal University (07XSYK217)
关键词 Chern-Simons theory Duune-Jackiw-Pi-Trugenberger model topological number soliton Chern-Simons theory, Duune-Jackiw-Pi-Trugenberger model, topological number, soliton
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