Theoretical implications of a classical unitary theory of gravitation and the electromagnetism in the explaining of the planetary perihelion precession and the super-heavy astroparticles
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引用次数: 0
Abstract
i.e.dependent on the vvspeed of quanta relative to the interaction semi-surface: 2 2 0 2 ·2 0 π π = = = S r n a nS x x , of the charge q=n·e, the electric charge’s sign depending on the helicity of the vectons, (on the vecton’s spin orientation relative to the vecton’s impulse), obtained by the (pseudo)magnetic interaction with the polarized vectorial photons of the electron’s surface.1,2 In CGT, Sx 0 is considered as being the interaction section of the electron with the E-field quanta: ( )2 0 S a r x v π = + , with: a=1,41fmthe radius of an electron with the e-charge on its surface and rv=0,41·athe gauge radius of the vecton, (CGT), which results by the value of gauge constant k1 calculated by considering thatat electron’s surface (r=a), the electrostatic energy density is equal with the kinetic energy density ∈v(a) of the E-field quanta, i.e.:
即取决于量子相对于相互作用半表面的速度: 2 2 0 2 -2 0 π π = = = S r n a nS x x ,电荷量q=n-e,电荷的符号取决于矢量的螺旋度(取决于矢量相对于矢量脉冲的自旋方向),由与电子表面极化矢量光子的(伪)磁相互作用获得。在 CGT 中,Sx 0 被视为电子与 E 场量子的相互作用截面:( )2 0 S a r x v π = + ,其中:a=1,41fm,即电子表面带电子电荷的半径;rv=0,41,即矢量的规整半径(CGT),这是根据规整常数 k1 的值计算得出的。e.: