1) cardinal invariant
基数不变量
1.
The further relations among cardinal invariants,and the relation between ADR and completely Ramsey property are discussed.
进一步探讨了基数不变量之间的关系以及几乎不交加细与完全Ｒａｍｓｅｙ性质之间的关系。
2) mathematical invariable quantities
数学不变量
3) algebraic invariant
代数不变量
1.
History of algebraic invariant theory
代数不变量理论历史演变
2.
The conventional studies of algebraic invariants and geometrical properties are that these invariants are derived for planar objects using points,lines from one single image.
以往关于代数不变量和几何特征方面的研究,主要是利用点、直线等几何元素来计算单视图中平面物体的不变量。
3.
The algebraic invariant is an important subject in mathematical field; and it is an important tool to other fields.
代数型是数学中重要的基本概念,代数不变量是代数学的重要研究对象之一,也是数学与其它领域研究与应用的一个重要工具。
4) basic invariant
基本不变量
1.
This paper has proved that ATA is the basic invariants of orthogonal transformIt has given necessary and sufficient conditions for the superposition of movement between two finite point ranges and sets.
证明n×m矩阵A的正交变换基本不变量是ATA,当A=TB时,给出正交矩阵T具体形式、有限点列和有限点集合经过刚体运动可重合的充分必要条件,最后对一个实例进行计算。
2.
There are many invariants for a transformation group, but they can be composite by some basic invariant at all.
证明A元基本不变量是存在的 ;给出一个充分必要条件 ,用于判定不变量的基本性 。
5) fundamental invariant
基础不变量
6) numerical Riemann invariants
数值Riemann不变量
补充资料：基数标准(见基数)
基数标准(见基数)
level of basic load
lishu biaozhun基数标准(level of basic load)见基数。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条