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In this thesis, we consider positive solutions of a degenerate parabolic system with homogeneous Dirichlet boundary condition. It is proved that all positive solutions exist globally iff 12≥abλ, whereλ1 is the first eigenvalue of ??

该论文研究一类具有齐次Dirichlet边界条件的退化抛物方程组正解的性质,证明了所有正解整体存在的充要条件是12≥abλ,其中λ1是具有齐次Dirichlet边界条件的??

What differ from that of the researchers in the past is the consideration of the direction of Hopf bifurcation with Dirichlet boundary condition , that is, the conditions when the Hopf bifurcation periodic solutions are orbitally asymptotically stable with asymptotic phase.Our basic idea come from the results given by Tang[30]. We adopt the method used by Hassard in the Hopf bifurcation theorem in [24], which is to judge the existence and the direction of Hopf bifurcation, and the stability of the Hopf bifurcation periodic solutions.

与以前的研究者不同的是,本文不仅讨论了在Dirichlet边界条件下系统的Hopf分支在以扩散系数为分支参数的情况下的存在性和分支周期解的空间非齐次性,而且更多的关注了系统在Dirichlet边界条件下Hopf分支解的稳定性及Hopf分支的方向,也即系统定态解在何种条件下,当分支参数如何变化时产生Hopf分支且分支周期解是带渐近位相轨道渐近稳定的。

When there are diffusion effects and Dirichlet boundary conditions, we firstly obtain the conditions such that the system exists positive equilibrium solutions and give the asymptotic expression of these positive equilibrium solutions.

在具有扩散影响和Dirichlet边界条件时,首先利用隐含数定理获得了系统存在正平衡解的条件和正平衡解的渐近表达式。

The paper first obtains the L2 -apriori estimates for the solutions of two kinds of autocatalytic model s under Dirichlet boundary conditions, and then, using the properties of linear semigroup and delicate calculations, the estimates of the maximal norms are obtained, therefore, the global existence of the solutions is proved.

该文利用重要不等式及能量积分方法首先得到了解的初等的先验估计。然后利用线性半群的有关性质及精细计算得到了解的最大模估计,从而证明了两类三次自催化模型在Dirichlet边界条件下整体解的存在性,并进而证明了第一类模型的最大吸引子的存在性

This paper from the specific design solutions to explain diskless network technology, from the most basic choose specific server hardware configuration, workstation machine to diskless software support specific parameters are summarized up the sharpness of core technology, diskless series from the history, diskless networks practical solutions, hardware configuration, software configuration.

本论文从具体的设计解决方案来讲解无盘网络技术,从最基本的选购硬件服务器工作站机器的具体配置,到无盘软件支持的具体参数概括了整个锐起系列无盘的核心技术,从无盘网络的历史,到实际的解决方案、硬件配置、软件配置。

Although some results on convex and concave iterative roots are known, there are no results about convexity for more general iterative equations. In this chapter, convexity of both increasing solutions and decreasing solutions is investigated by the divided difference theory and fixed point theory.

本章在连续函数构成的紧凸集上构造一个连续自映射算子,利用均差理论和不动点理论证明了线性型迭代方程的凹凸解的存在唯一性及连续依赖性。

The first part presents develops of predator-prey systems and gives the model that is investigated in our paper; Chapter 2 presents the results on boundedness of solutions and permanence of system; In chapter 3, we explicitly derive a domain of attraction for the positive equilibrium of system by using Liapunov method; The local stability and the conditions that Hopf bifurcation occurs are obtained in chapter 4; In chapter 5, some explicit fomulae of the direction of Hopf bifurcation and the stability of bifurcating periodic solutions on the center manifold are determined,using normal form and center manifold introduced by Hassard et al; In chapter 6, some numerical simulations are performed to illustrate the analytical results found; Our paper ends with a brief conclusion.

全文共分七章,第1章对捕食-食饵系统的发展背景做了介绍并给出了本文研究的模型;第2章讨论了系统的保持性和解的有界性;第3章研究正平衡点的全局性质,对正平衡点的吸引域进行了精确估计;第4章研究了系统的正平衡点的局部稳定性和Hopf分支存在的条件;第5章利用规范型和中心流形定理得到了一个决定Hopf分支方向、分支周期解的稳定性及其他性质的精确公式;第6章对一个具体模型进行了数值模拟;第7章对全文进行了总结。

We develop and apply the Hirota bilinear-θfunction method,Jacobi elliptic function expansion method,linear superposition method and F-expansion method respectively to solve many 2+1 dimensional nonlinear wave models including 2+1 dimensional 2DsG equation,the coupled ZK equation,2+1 dimensional KdV equation,2+1 dimensional long wave short wave resonance interaction equation and 2+1 dimensional dispersive long wave equation,abundant Jacobi elliptic function doubly periodic solutions are derived.These solutions show various periodic wave shapes and special periodic characters.

发展和应用Hirota双线性-θ函数方法,雅克比椭圆函数展开法,线性叠加法,F-函数展开法等分别求解2+1维2DsG方程,耦合ZK方程,2+1维KdV方程,2+1维长波短波共振相互作用方程,2+1维色散长波方程,获得丰富的雅克比椭圆函数双周期波解,描述了一些周期波形态及周期特性。

By the theory of complex functions, dynamic propagahon problem on Dugdale model of mode Ⅲ interface crack for nonlinear characters of materials was studied. The general expressions of analytical solutions are obtained by the methods of serf-similar functions. The problems dealt with can be easily transformed into Riemann-Hilbert problems and their closed solutions are attained rather simple by this approach.

通过复变函数论的方法,对材料的非线性特性下的Ⅲ型界面裂纹Dugdale模型的动态扩展问题进行了研究,采用自相似函数的方法可以获得解析解的一般表达式,应用该法还可以很容易将所讨论的问题转化为Riemann-Hilbert问题,并可以相当简单地得到问题的闭合解,利用这些解并采用叠加原理,就可以求得任意复杂问题的解。

Because the analytical solutions can be obtained in computations of elastodynamics problems, the considered problems become considerably simple and possess an evident generality, hence the deduction of self-similar solutions in other form has significance.

由于在弹性动力学问题的计算中可以获得解析解,使得考虑的问题相应地简化,并具有一定的普遍性,因此对自相似形式的解的推导具有重要的意义。

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