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Conceptual Foundations of Soliton Versus Particle Dualities Toward a Topological Model for Matter

机译:孤子与粒子二元的概念基础拓扑模型

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摘要

The idea that fermions could be solitons was actually confirmed in theoretical models in 1975 in the case when the space-time is two-dimensional and with the sine-Gordon model. More precisely S. Coleman showed that two different classical models end up describing the same fermions particle, when the quantum theory is constructed. But in one model the fermion is a quantum excitation of the field and in the other model the particle is a soliton. Hence both points of view can be reconciliated.The principal aim in this paper is to exhibit a solutions of topological type for the fermions in the wave zone, where the equations of motion are non-linear field equations, i.e. using a model generalizing sine- Gordon model to four dimensions, and describe the solutions for linear and circular polarized waves. In other words, the paper treat fermions as topological excitations of a bosonic field.
机译:在1975年在空间时间是二维和正弦戈登模型的情况下,在1975年的理论模型中实际上确实证实了孤子的想法。 更准确地说,科尔曼显示出两种不同的古典模型,最终描述了当量子理论构建时的相同的污物粒子。 但在一个模型中,FEREION是场的量子激发,并且在另一模型中,颗粒是孤子。 因此,这两个观点都可以进行和解。本文的主要目的是在波区中表现出拓扑类型的拓扑类型解决方案,其中运动方程是非线性场方程,即使用模型概括正弦 - Gordon模型到四维,并描述了线性和圆形偏振波的解决方案。 换句话说,纸张将费米视为旋转磁场的拓扑激发。

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