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cauchy kernel相关的网络例句

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Loadable kernel module, which is a kernel subsystem that can be

向一个正在运行中的内核插入代码,最简易的途径是通过可装载内核模块。

Procedures in the Linux kernel 2.6, the module through a mechanism to increase the system call, save a recompiled kernel of trouble.

该程序在linux内核2.6下,通过模块机制增加了一个系统调用,省去了重新编译内核的麻烦。

For upgradable systems, the custom kernel you selected will be protected after applying the update, which means you will be running on new System.kext + your old 9.x.0 custom kernel which is not right.

在你升级系统后,你自选的系统内核会被保护起来,那将意味着在你运行的系统中新版本的 System.kext文件和老版本的9.X.0内核版本不一致。

The PPO activity of genotype 2AL/2DL,2AL/2DH,2AH/2DL,2AH/2DH get higher one by one for one degree40-60AU/min·gand their activity level is low medium,medium,medium high,high medium,respectively;and they make activity decrease 30.1%,decrease 7.8%, increase 8.3%,increase 30.0%,respectively.8.2AL and 2DL gene make kernel PPO activity decrease 25%and 10%, respectively.2AH and 2DH gene make kernel PPO activity increase around 17%.2AL, 2DL,2AH,2DH keep PPO activity at low,medium,medium high,medium high level, respectively.

四种基因型2AL/2DL、2AL/2DH、2AH/2DL、2AH/2DH的籽粒PPO活性逐渐升高一个档次(40-60AU/min·g),且其活性分别处于低偏中、中等、中偏高、高偏中水平,可分别使活性降低30.1%、降低7.8%、升高8.3%、升高30.0%。8.2AL和2DL基因分别使籽粒PPO活性降低25%和10%。2AH和2DH基因均可使籽粒PPO活性增加17%左右。2AL、2DL、2AH、2DH基因分别使籽粒PPO活性维持在低、中等、中高、中高水平。

Secondly, by applying inverse Fourier integral transform to the displacement, and uniting the constitutive and geometrical equations, the analytical expression of stress in Laplace domain were derived. Thirdly, by defining dislocation density functions, the Cauchy singular integral equations were obtained according to the boundary condition and interface connection conditions, and the problem was reduced to algebraic equations by Chebyshev orthogonal polynomial. Based the these, the unknown coefficient of the algebraic equations can be solved by Schmidt method. Finally, the time response of dynamic stress intensity factor and energy release rate are obtained by inverse Laplace transform.

首先,利用积分变换方法,推导出粘弹性层的控制方程组;其次,引入位错密度函数,并结合边界条件和界面连接条件,导出反映裂纹尖端奇异性的Cauchy型奇异积分方程组,然后,应用Chebyshev正交多项式化奇异积分方程组为代数方程组,并采用Schmidt方法对其数值求解,最后,经过Laplace逆变换,求得动态应力强度因子和能量释放率的时间响应。

Paper studies the practical stability of electricity market models by tools, for example, the appropriate structure Lyapunov functions, Cauchy matrix, the matrix measure, constant variation. Judging practical stability sufficient conditions and estimating formula of ultimate convergence boundary are provided. Conditions are descriptive by coefficients of models. At the same time, paper studies the Lyapunov stability of the electricity market. As well as the sufficient conditions of judging electricity market Lyapunov stability are provided. Some of conclusions improved the results of Alvarado and others. The conclusion of Lyapunov stability has made a comparative with practical results.

首次将实用稳定性理论和方法应用于电力市场稳定性的研究中,借助于构造合适的Lyapunov函数、柯西矩阵、矩阵测度、常数变易法等工具,系统研究了所建电力市场模型的实用稳定性,得到了用模型的系数来描述其实用稳定性的一系列判定条件和最终收敛边界的估计公式;同时对电力市场的Lyapunov稳定性进行了研究,得到了电力市场稳定性的若干判据,部分结论改进了Alvarado等人的结果;随后将Lyapunov稳定的结果与实用稳定进行了比较。

In this paper, by using Cauchy-Riemanne condition of analytic function, a simple solving process of analytic function with a harmonic function as its real pan or pure part is presented.

文章利用解析函数的Cauchy-Riemanne条件,给出了调和函数作为解析函数的实部或虚部时解析函数的一种简单求法。

In the second chapter, the concept of an integrated abstract delay equation is introduced, and the equivalence of the well - posedness of an integrated delay equation and an associated integrated Cauchy problem is derived.

在第二章中,引入了积分抽象时滞方程的概念,并且得到积分抽象时滞方程的适定性与相应的积分柯西问题适定性等价。

In the paper,generalized forms for Cauchy s mean value theorem ab ou t complex function are given,asymptotic behaviors of the intermediate point as z→z 0 are discussed.

给出了复分析中中值定理更一般的形式,并讨论了当 z→z0 时中值点的渐近

Equidistance point and difference theory in theory of function approximation are studied. Meanwhile, the relation among difference, difference quotient and derivate is revealed. By drawing Lagrange's and Cauchy's theorem of mean on difference and Taylor's formula into difference function, four theorems, such as Lagrange's theorem of mean on difference, are concluded in simple way. On the basis of these conclusions, the asymptotic property of middle point is studied, a series of new conclusions are drawn and the discussions on the asymptotic property of middle point in differential mid-value are summarized.

对函数逼近论中等距节点和差分理论进行了研究,揭示了差分、差商与导数之间的联系;将Lagrange中值定理、Cauchy中值定理、Taylor公式引入到差分函数中,简明地推导出Lagrange差分中值定理等4个定理,并在此基础上对"中间点"的渐近性进行了研究,得出了一系列"中间点"的渐近性的结果,概括了有关文献对微分中值公式的"中间点"的渐近性的讨论;给出的引理改进了函数逼近论的证明方法,精简了函数逼近论中的一些内容。

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