空间解析几何中的向量代数研究  

Vector Algebra in Spatial Analytic Geometry

作　　者：赵春芳 Zhao Chunfang(Department of Mathematics Datong Normal College of Datong University,Datong 037000,China)

机构地区：[1]大同大学大同师范分校数学系,山西大同037000

出　　处：《黑河学院学报》2018年第6期213-214,共2页Journal of Heihe University

摘　　要：在空间解析几何中,运用向量代数可描述空间规律中的方向与数值,同时,在运算过程中求得最优解集。在运算过程中,从几何到代数的运算顺序更加适合验证计算标量的可行性,但从向量到几何空间的运算过程,才是约束设计条件的重要方式。首先介绍了看空间解析几何的运算模式,并提出从向量代数到空间解析几何的运算模式,旨在为自然科学中运用代数向量解决空间几何问题提供参考。In space analytic geometry,vector algebra can be used to describe the direction and value of space law,and can work out the optimal solution set.In the process of operation,the operation order from geometry to algebraic is more suitable to verify the feasibility of the computing scalar,but the set operation process from the vector to the geometric space is an important way to constrain design conditions.This paper firstly introduces the operation model of space analytic geometry,and puts forward the operation model from vector algebra and space analytic geometry,hoping to provide the reference for solving the problem of space geometry by using the vector algebra in the natural sciences.

关 键 词：空间解析几何 向量代数 空间模型 

分 类 号：O17[理学—数学]