射流黎曼拉格朗日几何及在经济系统应用

On Applying Jet Riemann-Lagrange Geometry in Economical System

射流黎曼拉格朗日几何在物理和经济系统中有着大量的应用,主要通过利用黎曼拉格朗日几何构成的微分模型研究动态经济系统得到局部非线性联络的表达式和经济几何能量表达式,以及由系统产生的张量的挠率消灭的结果。

Jet Riemann-Lagrange geometry gets widely applied in physical and economic systems.This paper studies the dynamic economic system by using the diff erential model composed of Riemann-Lagrange geometry,gets the expression of local nonlinear connection,the expression of economic geometry energy,and gets the result of torsion elimination of the tensor generated by the system.