1) Euler's identity
欧拉恒等式
2) the Euler Inequality
欧拉不等式
1.
On the subject of the Euler Inequality R≥2r, the thesis puts forward a demonstration on its extension in the three-dimensional field by means of geometry and the trigonometric formulas.
就欧拉不等式R≥2r问题,运用几何知识和三角公式对其在三维空间上的推广,给出了一种证明方法。
3) generalized Euler identity
广义欧拉等式
1.
The equality of KKT point and L-KKT mulitiplier as well as the optimization of the problem(HOP)and(■)are achieved by the generalized Euler identity.
文章给出了Asplund空间上齐次函数的广义欧拉等式并讨论了它的应用,利用广义欧拉等式得到了优化问题(HOP)和(■)的KKT-点和L-KKT-乘子的等价性。
4) Lagrange identical equation
拉格朗日恒等式
1.
Seven proving methods for Cauchy Inequality are introduced in this paper,including: method of completing square,constructing quadratic trinomial,the positive definiteness of binary binomial,Lagrange identical equation,mathematical induction and arithmetic mean-geometric mean inequality.
利用配方法、构造二次三项式、二元二次型的正定性、拉格朗日恒等式、行列式性质、数学归纳法以及算术平均-几何平均不等式等7种方法给出了柯西不等式的7种证法。
5) the Segregation of Euler Inequality
欧拉不等式的隔离
6) slavnov taylor identity
斯拉夫诺夫 泰勒恒等式
补充资料：储蓄-投资恒等式
储蓄-投资恒等式：基于国民收入会计角度反映经济活动事后的储蓄与投资恒等关系。
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