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Solitons in a class of interacting scalar field theories without SO(2) invariance
International Journal of Modern Physics A ( IF 1.4 ) Pub Date : 2021-04-27 , DOI: 10.1142/s0217751x21500767 Susobhan Mandal 1
International Journal of Modern Physics A ( IF 1.4 ) Pub Date : 2021-04-27 , DOI: 10.1142/s0217751x21500767 Susobhan Mandal 1
Affiliation
In this ppaer, we study kink soliton configurations in interacting scalar field theories containing two fields without S O ( 2 ) invariance. We study a class of such theories, the well-known Montonen–Sarker–Trullinger–Bishop model is one of them. These models are interesting since the U ( 1 ) current is not conserved in them due to the presence of explicit symmetry breaking terms in the action. The existence of kink soliton configurations is shown in terms of a system of first-order ordinary differential equations. Although U ( 1 ) current in these models is nonconserved, our approach is general enough to study soliton configurations in a generic two interacting scalar field theory. We also discuss other benefits of this approach.
中文翻译:
一类没有 SO(2) 不变性的相互作用标量场理论中的孤子
在本文中,我们研究了相互作用标量场理论中的扭结孤子配置,其中包含两个场小号 ○ ( 2 ) 不变性。我们研究了一类这样的理论,著名的Montonen-Sarker-Trullinger-Bishop模型就是其中之一。这些模型很有趣,因为ü ( 1 ) 由于动作中存在明确的对称破坏项,电流在它们中不守恒。扭结孤子配置的存在用一阶常微分方程系统表示。虽然ü ( 1 ) 这些模型中的电流是非守恒的,我们的方法足够通用,可以在通用的两个相互作用的标量场理论中研究孤子配置。我们还讨论了这种方法的其他好处。
更新日期:2021-04-27
中文翻译:
一类没有 SO(2) 不变性的相互作用标量场理论中的孤子
在本文中,我们研究了相互作用标量场理论中的扭结孤子配置,其中包含两个场