1) Cauchy-Kowalewski product
Cauchy-Kowalewski乘积
1.
By the Cauchy-Kowalewski extensions and Cauchy-Kowalewski product for the Octonionic valued functions,two extension theorems are obtained in Octonionic analysis.
通过八元数函数的Cauchy-Kowalewski扩张和Cauchy-Kowalewski乘积,得到了八元数分析中的2个扩张定理。
2) Cauchy-Kowalewski extension
Cauchy-Kowalewski扩张
1.
By the Cauchy-Kowalewski extensions and Cauchy-Kowalewski product for the Octonionic valued functions,two extension theorems are obtained in Octonionic analysis.
通过八元数函数的Cauchy-Kowalewski扩张和Cauchy-Kowalewski乘积,得到了八元数分析中的2个扩张定理。
3) Cauchy integral
Cauchy积分
1.
Theoretical proof based on the impedance model and Cauchy integral formula was presented,emulation was performed on various experimental data to verify and illustrate the proposition.
基于Cole-Cole阻抗模型,采用Cauchy积分公式进行了理论分析,并用多组实验数据对理论分析结果进行验证。
2.
With various methods to prove the fundamental theorem of algebra analyzed, this paper use the elementary method, Cauchy integral theorem and the theorem of Brouwer s immovable point to prove the fundamental theorem of Algebra.
对代数基本定理的证明 ,进行了多种方法的分析 ,运用初等方法、Cauchy积分定理和Brouwer不动点定理 ,给出另外 3种方法进行论证 。
4) Cauchy type integral
Cauchy型积分
1.
Then the corresponding formal solution of this problem is also presented to be so-called Cauchy type integral,whose density function is an unique solution of a class of periodic Fredholm type equation.
针对复平面周期分布的Lyapounov边界闭曲线,且带有位移函数的Haseman边值问题,给出了可解性理论和解的表示形式:用密度是周期的Fredholm方程解的Cauchy型积分表示。
2.
The Cauchy type integral and Hlder continuity are studied.
证明了M oisil-Theodoresco方程组在R3空间中对应的Cauchy定理,研究了相应的Cauchy型积分及其H lder连续性,获得了它的P lem e lj公式。
3.
Using the Cauchy type integral of bianalytic functions and the singular integral equation method, we have not only establishep an explicit form the general solutions of the Haseman problems for bianalytic functions, but also found the conditions for the solvability of the above problem.
本文利用双解析函数的Cauchy型积分和带位移的奇异积分方程方法,研究并得到了双解析函数的Haseman边值问题的一般解的表示式和可解条件以及线性无关解的个数与指标之间的关系。
5) Cauchy-Stieltjes integral
Cauchy-Stieltjes积分
1.
Taylor coefficients and multipliers of Cauchy-Stieltjes integrals;
泰勒系数和Cauchy-Stieltjes积分的乘子
2.
Some properties of Cauchy-Stieltjes integrals and their multipliers on the n-dimensional complex space are studied .
讨论了n维复空间Cn中Cauchy-Stieltjes积分Fnp及其乘子Mnp的一些性质。
3.
We consider the function space Fα consisting of Cauchy-Stieltjes integrals.
本文研究由Cauchy-Stieltjes积分形成的函数空间Fα。
6) Cauchy integral equation
Cauchy积分方程
补充资料:乘积
1.两个或两个以上的数相乘所得的数。简称积。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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