可积性

And the absolute integrability of integral is discussed.

并讨论了积分的绝对可积性。

In the field of contemporary nonlinear science, the integrability of nonlinear equations attracts much attention of researchers.

在当代非线性科学中，非线性方程的可积性是广大学者的重要研究方向之一。

Nev-ertheless,there has been no easy ways to prove the integrability of FDIHSso far.

但对这些系统可积性的证明却一直没有较简洁的方法。

Discusses the multipliers integrability of second order linear differential equation by the numbers.

系统地讨论了二阶线性微分方程的乘子可积性。

This paper analyses the integrability of constraints and the development of various controllability test methods including linear, nonlinear and constructive ones. The direction of further research is also presented.

该文分析了欠驱动机器人约束的可积性，综述了此类机器人系统的线性可控性，非线性可控性等其他分析方法的研究进展，并提出了欠驱动机器人控制进一步的研究方向。

Chapter 4 studies some composition operators between Nevanlinna type classes. Some criteria for C〓 to improve some integrability are given.

第四章研究了不同Nevanlinna型空间之间的复合算子，给出了C〓改善函数某种可积性的一些判据。

According to our teaching practice,effective applications of some relative calculus background knowledge in teaching are given,such as introduction of real number ,Newton-Leibniz s formula,principle of integrability,meaning of infinite series.

结合教学实践，讨论了实数的引入，Newton-Leibniz公式，无穷级数，函数的可积性准则这几个相关的微积分背景知识在教学中的有效运用。

The research on the explicit solution and integrability are helpful in clarifying the movement of matter under the nonlinear interactiveties and play an important role in scientifically explaining of the corresponding physical phenomenon and engineering application.

非线性演化方程精确解和可积性的研究有助于弄清物质在非线性作用下的运动规律，对相应物理现象的科学解释和工程应用将起到重要作用。

From teaching experience of long term,in a new way,author put forward to a brand new succinct comment and certification of Riemann Integral.

在传统的定积分教学中，往往采用达布上和、下和方法来证明函数可积性，过程繁琐，难于理解。

In Chapters3and4, we study the relation between the G〓-systems and integrable immersions of pseduo-Riemannian space forms, where G〓=O /O ×O .

在第三、四章中，利用G〓系统，讨论了与之相关的伪黎曼空间形式中的可积性浸入，其中G〓=O/O×O。

Plunder melds and run with this jewel!

掠夺melds和运行与此宝石！

My dream is to be a crazy growing tree and extend at the edge between the city and the forest.

此刻，也许正是在通往天国的路上，我体验着这白色的晕旋。