弯曲时空共形(Weyl)规范理论及引力荷、惯性因子和宇宙常数

Conformal(Weyl) Gauge Theory in Curved Spacetime and Gravitational Charge, Inertial Factor and Cosmological Constant

本文建立有挠Weyl几何的Vielbein形式,构造了可积Weyl时空的共形规范理论,得到惯性质量的表式m=Kφ(x),说明了K的引力荷意义和φ(x)的惯性因子意义。理论在共形对称性自发破缺时,自然导出Einstein引力,并指出宇宙常数为零的充要条件是<R>_0=0.

The vielbein formulation of Weyl geometry with torsion and theconformal gauge field theory in a intergrable Weyl spacetime areproposed. A formula of the movement mass, m= Kφ(x), is obtained,where K is proved to mean gravitational charge while φ(x) inertialfactor. When the conformal symmetry is spontaneously broken, theEinstein gravity emerges. And the cosmological constant vanishes if andonly if <R> = 0.