具有双色力的Gursey模型的孤子解

E. Tosyali, F. Aydogmus
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引用次数: 1

摘要

Gursey提出了一个类似于海森堡对Dirac方程的非线性推广的旋量场方程。该方程是第一个非线性共形不变波动方程。本文研究了倾斜双色力下Gursey波动方程的孤子解,在相空间中根据系统参数构造了它们的庞加莱截面。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Soliton solutions of Gursey model with bichromatic force
Gursey proposed a spinor field equation which is similar to Heisenberg’s nonlinear generalization of Dirac’s equation. This equation is the first nonlinear conformal invariant wave equation. In this paper, we investigate the soliton solutions in Gursey wave equation held in a tilted bichromatic force by constructing their Poincare sections in phase space depending on the system parameters.
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