Finsleroid正则空间：曲率张量，引力史瓦西度规的延拓
Finsleroid-regular space: curvature tensor, continuation of gravitational Schwarzschild metric
摘要：
本文给出了计算Finsleroid正则空间曲率张量的一种简捷方法。本文证明了，当把伪芬斯勒轴矢量场$b_i$一致地处理为时间变量场时，静态球对称体引力场的Schwarzschild度规唯一地推广到芬斯勒域.关键词：芬斯勒度量，引力方程，曲率张量。
英文摘要：
The method of simple straightforward calculation of the curvature tensor of the Finsleroid--regular space is indicated. The Schwarzschild metric which underlines the gravitational field produced by static spherical-symmetric body is shown to be uniquely extended to the Finslerian domain upon a consistent treatment of the pseudo-Finsleroid axis vector field $b_i$ to be the field of the time variable. Keywords: Finsler metrics, gravitational equations, curvature tensors.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
