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Ring Model of the Electron: Extension to Include Mass

机译:电子环模型:扩展以包括质量

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摘要

A toroidal ring model produces the electron rest mass m_e , via EM energy propagating in a helical toroidal path at a relativistic velocity very close to c . Circumferential tension in a geometrically closed, curved metric, is in equilibrium with a radial electric field at the strong force scale. A quantum mass energy m_qc~2 at 6.79 MeV is derived. The fine structure constant, α, is shown to be the far field result of a near field relativistic distribution of energy about the particle's three axes, ( α~(2/3), α~(2/3), α~(-1/3)) he / r = αhc / r = e~2 / r = m_ec~2. The electron rest mass derives from the metric curvature about the particle's x and y axes, giving m_ec~2 = 2α~(2/3)m_qc~2 = 0.511 MeV.
机译:环形环模型通过在螺旋环形路径中以非常接近c的相对论速度传播的EM能量产生电子静止质量m_e。周向张力在几何上闭合的弯曲度量中,在强力标度下与径向电场处于平衡状态。推导了6.79 MeV的量子质量能m_qc〜2。精细结构常数α被证明是围绕粒子三个轴的近场相对论能量分布的远场结果((α〜(2/3),α〜(2/3),α〜(- 1/3))he / r =αhc/ r = e〜2 / r = m_ec〜2。电子静止质量来自围绕粒子x和y轴的度量曲率,得出m_ec〜2 =2α〜(2/3)m_qc〜2 = 0.511 MeV。

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