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Variety of nontopological solitons in a spontaneously broken U(1) gauge theory: Dust balls, shell balls, and potential balls

机译:在自发破碎的U(1)仪表理论中的各种孤独孤子孤子:尘球,壳球和潜在的球

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We show, by numerical calculations, that there exist three types of stationary and spherically symmetric nontopological soliton (NTS) solutions (NTS balls) with large sizes in the coupled system consisting of a complex matter scalar field, a U(1) gauge field, and a complex Higgs scalar field that causes spontaneously symmetry breaking. Under the assumption of symmetries, the coupled system reduces to a dynamical system with 3?degrees of freedom governed by an effective action. The effective potential in the action has stationary points. The NTS balls with large sizes are described by bounce solutions that start off with an initial stationary point and traverse to the final stationary point, the vacuum stationary point. According to the choice of the initial stationary point, there appear three types of NTS balls: dust balls, shell balls, and potential balls with respect to their internal structures.
机译:通过数值计算显示,在耦合系统中,存在三种类型的静止和球面的非孤子孤子(NTS)解决方案(NTS球),其耦合系统中具有大尺寸,包括复杂的标量场,A U(1)仪表场, 和一个复杂的HIGGS标量字段,导致自发对称性断开。 在对称的假设下,耦合系统减少到动态系统,其自由度为3?自由度受到有效行动。 行动的有效潜力具有静止点。 具有大尺寸的NTS球被反弹解决方案描述,该反弹解决方案以初始静止点开始并横穿最终固定点,真空固定点。 根据初始静止点的选择,出现三种类型的NTS球:灰尘球,壳球和相对于其内部结构的潜在球。

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