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In this paper, we study the L~1 stability of the classical solutions and the existense of the eternal solution for the Boltzmann equation with a small initial data. In fact, C.

本文研究的是空间非齐次Boltzmann方程的L~1稳定性和永久型解的存在唯一性。

O1 c compactness of the entropy equation; At last, coupling with Kinetic formulation, we can obtain the existence of a strong convergent sequence, then the limit function is just the entropy weak solution of the original systems.3. Existence of global entropy solutions to an inhomogeneous elastodynamics system.

o1 c紧性,最后结合Kinetic理论得到粘性解存在强收敛的子列,从而可得该极限函数即为原方程组的熵弱解。3、研究了一类非齐次弹性力学方程组整体熵解的存在性。

In part III by using capacity theory and extension theorem of Lip-schitz functions we first discuss the uniqueness of weak solution ofnonhomogeneous quasilinear elliptic equations〓in space〓,which is bigger then〓.

第三部分首先用容量理论、Lipschitz函数延拓定理讨论了一类非齐次拟线性椭圆型方程〓在比〓更大的空间〓中弱解的唯一性。

In part V using Lions' second Concentrate Compactness Lemma andvariational method,we prove the existence of minimal positive solutionof a class of quasilinear elliptic obstacle problems〓in space〓.

第五部分使用Lions的集中紧性原理和变分方法,我们证明了一类非齐次拟线性椭圆型方程对应的障碍问题〓在〓中极小正解的存在性。

This paper proposes a software reliability growth model that consider software failure dependency and differences of testing and operational environment.

文中提出了一种随机过程类非齐次泊松过程中的考虑故障相关性、测试环境和运行环境差别的模型。

The heat flow of inhomogeneous harm onic map equation was discussed.

摘 要:讨论了含有底阶项铁磁链系统的Landau-Lifshitz方程即非齐次调和映射流方程的Cauchy问题。

Using the inhomogeneous HMM is a potential way to improve the performance of speech recognition system.

非齐次HMM模型是提高语音识别性能的潜在的重要方法。

Making use of the fundamental solution of Laplace equation, we change the nonhomogeneous Helmholtz equation with veriable coeffients into integral equation.

利用Laplace方程的基本解,将变系数非齐次Helmholtz偏微分方程的边值问题化为积分方程问题。

In this paper is presented an easy operator method for the special solution of the system of non-homogeneous linear differential equations with constant coefficient.

提出求非齐次常系数线性微分方程特解的一种简捷方法──算子解法,并且总结出运用此解法常用的7个计算公式

The series solution for boundary value problem of nonhomogeneous harmonic equation with variable coefficient is obtained.

使变系数非齐次调和方程边值问题的求解有了新的进展。

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