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Soliton solutions in two-dimensional Lorentz-violating higher derivative scalar theory

机译:二维洛伦兹违背高阶导数的孤子解   标量理论

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摘要

This paper shows a new approach to obtain analytical topological defects fora 2D Myers-Pospelov Lagrangian for two scalar fields. Such a Lagrangianpresents higher-order kinetic terms, which lead us to equations of motion whichare non-trivial to be integrated. Here we describe three possible scenarios forthe equations of motion, named by time-like, space-like and light-likerespectively. We started our investigation with a kink-like travelling waveAnsatz for the free theory, which led us to constraints for the dispersionrelations of each scenario. We also introduced a method to obtain analyticalsolution for the general theory in the three mentioned scenarios. Weexemplified the method and discussed the behavior of the defects solutions.
机译:本文展示了一种获取两个标量场的二维Myers-Pospelov Lagrangian的分析拓扑缺陷的新方法。这样的拉格朗日表示较高阶的动力学项,使我们得出运动方程,这些方程很重要。在这里,我们描述了运动方程的三种可能情况,分别用时间,空间和光来命名。我们从关于自由理论的类似扭结的行波Ansatz开始研究,这使我们受到每种情况的色散关系的约束。我们还介绍了一种在上述三种情况下获得通论的解析解的方法。我们举例说明了该方法,并讨论了缺陷解决方案的行为。

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