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On a Crucial Role of Gravity in the Formation of Elementary Particles

机译:关于重力在基本粒子形成的关键作用

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We consider the model of minimally interacting electromagnetic, gravitational and massive scalar fields free of any additional nonlinearities. In the dimensionless form, the Lagranginan contains only one parameter γ = ( m G / e ) 2 which corresponds to the ratio of gravitational and electromagnetic interactions and, for a typical elementary particle, is about 10 ? 40 in value. However, regular (soliton-like) solutions can exist only for γ ≠ 0 , so that gravity would be necessary to form the structure of an (extended) elementary particle. Unfortunately (in the stationary spherically symmetrical case), the numerical procedure breaks in the range γ ≤ 0.9 so that whether the particle-like solutions actually exist in the model remains unclear. Nonetheless, for γ ~ 1 we obtain, making use of the minimal energy requirement, a discrete set of (horizon-free) electrically charged regular solutions of the Planck’s range mass and dimensions (“maximons”, “planckeons”, etc.). In the limit γ → ∞ , the model reduces to the well-known coupled system of the Einstein and Klein–Gordon equations. We obtain—to our knowledge—for the first time, the discrete spectrum of neutral soliton-like solutions (“mini-boson stars”, “soliton stars”, etc.) .
机译:我们认为没有任何额外的非线性的微小相互作用的电磁,引力和大规模标量的模型。在无量纲形式中,拉格朗汀仅含有一种参数γ=(m g / e)2,其对应于重力和电磁相互作用的比率,并且对于典型的基本粒子,是约10? 40值。然而,常规(孤子状)溶液仅适用于γ≠0,因此必须需要重力以形成(延伸)基本颗粒的结构。不幸的是(在固定球对称的情况下),数值过程在γ≤0.9的范围内断裂,因此模型中实际存在的颗粒状解决方案是否仍不清楚。尽管如此,对于γ〜1获得,利用最小的能量需求,是普朗克范围质量和尺寸(“最大值”,“Planckeons”等)的离散集合(无线)电荷的正常解决方案。在极限γ→∞中,该模型减少到Einstein和Klein-Gordon方程的众所周知的耦合系统。我们首次获得 - 对我们的知识,是中性孤独的溶液的离散谱(“迷你玻色子恒星”,“孤子星星”等)。

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