论文标题
对孤子能量的量子校正
Quantum Corrections to Soliton Energies
论文作者
论文摘要
我们回顾了对带有拓扑结构的经典孤子能量计算的最新进展，包括一个空间维度的多索顿模型和三个空间维度的字符串配置。利用分析延续技术来有效地组织计算，我们展示了量子校正如何影响shifman-voloshin模型中孤子的稳定性，稳定与重型费米式双重纤维增多的带电的电动electeroweak弦，并在尼尔森 - 奥尔森（Nielsen-Operent）涡流中耦合，并在经典的II和类型II型II和类型II和类型II和类型II和类型的II和类型II和类型II和类型II和类型II和类型之间。
We review recent progress in the computation of leading quantum corrections to the energies of classical solitons with topological structure, including multi-soliton models in one space dimension and string configurations in three space dimensions. Taking advantage of analytic continuation techniques to efficiently organize the calculations, we show how quantum corrections affect the stability of solitons in the Shifman-Voloshin model, stabilize charged electroweak strings coupled to a heavy fermion doublet, and bind Nielsen-Olesen vortices at the classical transition between type I and type II superconductors.
