论文标题
拓扑之间的关系
Relations among topological solitons
论文作者
论文摘要
我们在各个方面阐明了拓扑孤子之间的关系：域壁，非亚伯涡流，磁性单极和Yang-Mills Instanton，以及（非亚伯利亚语）正弦 - 戈登索尼顿，婴儿Skyrmion（Lump）和Skyrmion。我们使用有效的理论技术或模量近似构建了由域壁，涡流，磁性单极和Yang-Mills Instanton（壁 - 涡流 - 单位）组成的复合配置。从这样的复合材料中删除一些孤子，我们以孤子的形式获得了所有可能的复合孤子，包括所有先前已知的构型，从而产生了拓扑孤子之间的关系。
We clarify relations among topological solitons in various dimensions: a domain wall, non-Abelian vortex, magnetic monopole and Yang-Mills instanton, together with a (non-Abelian) sine-Gordon soliton, baby Skyrmion (lump) and Skyrmion. We construct a composite configuration consisting of a domain wall, vortex, magnetic monopole and Yang-Mills instanton (wall-vortex-monopole-instanton) using the effective theory technique or moduli approximation. Removing some solitons from such a composite, we obtain all possible composite solitons in the form of solitons within a soliton, including all the previously known configurations, yielding relations among topological solitons.
