1) Homogeneous and symmetric polynomial
齐次对称多项式
1.
By means of majorized inequalities and mathematical induction, the well known Chebyshev s inequality is generalized to homogeneous and symmetric polynomials of degree m (e.
本文借助于控制不等式及数学归纳法 ,将著名的切比雪夫不等式推广到m次一般齐次对称多项式上 (如文中定理及引理 7) ,并将此结果用于对称平均等 。
2) homogeneous symmetrical expression
次齐对称式
4) Finite codimensional ideal
齐次多项项式芽
5) symmetric polynomials
对称多项式
1.
Solving selective harmonic elimination polynomials of inverters using the theory of symmetric polynomials and Wu method;
基于对称多项式理论及吴方法求解逆变器选择性消谐多项式
2.
The redundant points are eliminated using the tensing method and the smooth optimized path is gained using the symmetric polynomials in polar.
用拉紧法去除路径的冗余节点并用极坐标下对称多项式优化出圆滑的最优路径。
6) Symmetric polynomial
对称多项式
1.
Three Kinds of Symmetric Polynomial Expressed by the Elementary Symmetric Polynomial;
初等对称多项式的多项式表出的三类对称多项式
补充资料：齐次多项式
简称“齐次式”。合并同类项后，各项次数都相同的多项式。如x－２y+３z是一次齐次式；3x２＋y２－８z２＋xy－２yz是二次齐次式。
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