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neumann boundary condition相关的网络例句

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与 neumann boundary condition 相关的网络例句 [注:此内容来源于网络,仅供参考]

In this dissertation, the author discusses the numerical solution for the direct acoustic scattering problem with the Neumann boundary condition, and pays more attentions to discuss numerical recovering the shape of the obstacle region, which is the inverse problem of the direct acoustic scattering problem with the Dirichlet or impedance boundary condition.

本文重点研究了Neumann边界条价下的声波障碍散射正问题和Dirichlet、Impedance边界条件下的声波障碍散射区域反问题的数值计算方法,得到很好的理论结果和数值结果。

Both the Dirichlet boundary conditions and the Neumann boundary condition are considered.

分Dirichlet和Neumann两种边值条件进行了讨论。

A class of elliptic problems in Orlicz-Sobolev space with Neumann boundary conditions are studied. The sublinear case and the superlinear case are discussed, and using the classical critical point theory with the Cerami compactness condition two existence theorems are given.

研究一类在Orlicz-Sobolev空间上具有Neumann边界条件的椭圆问题,分别讨论了次线性和超线性情形,利用满足Cerami紧性条件的经典临界点理论给出两个解的存在性定理。

The numerical algorithms of the direct acoustic scattering problem with the Neumann boundary condition is studied.

数值求解Neumann边界条价下的声波障碍散射正问题,这是声波反问题研究的基础。

In Chapter 4, we consider the qusilinear elliptic systems with the homogeneous Neumann boundary condition, and obtain the existence and multiplicity of positive solutions.

在第四章中,我们讨论带有齐次Neumann边界条件的拟线性椭圆型方程组(方程和第三章的一样,边界条件不同),研究了正解的存在性和多解性。

In this paper, we are devoted to establish the multiplicity of positive solutions to superlinear attractive singular equations with Neumann boundary condition...

本论文主要研究具有奇异超线性的Neumann边值问题多重正解存在性问题。

The researchers in the past only considered the existence conditions of the spatially homogeneous periodic solutions of the kind of models, and regarding the delay or the diffusion rate as a bifurcation parameter, the existence conditions of Hopf bifurcation, and the direction of Hopf bifurcation with Neumann boundary condition.

以前的研究者只讨论了此类系统的空间齐次周期解的存在性条件,或是以时滞,或扩散系数为分支参数的Hopf分支存在的条件,以及Neumann边界条件下此类系统的Hopf分支方向。

The nodal Green's function methods based on the Neumann boundary condition (the second kind boundary condition) in Cartesian geometry is developed and evaluated in this thesis.

本论文发展了Neumann边界条件格林函数节块法NNGFM,并根据先进的组件均匀化技术-广义等效均匀化理论〓引入不连续因子,消除组件均匀化带来的误差,大大提高计算精度。

Chapter 3 emphasizes on the case that the considered systems contain not only impulse but also time delay. We mainly investigate impulsive parabolic systems with time delay and neutral impulsive parabolic systems. Section 3.1 discusses the oscillation of impulsive parabolic systems with time delay under Robin boundary condition and obtains some useful criteria via first order impulsive differential inequalities with time delay. Section 3.2 studies the oscillation of neutral impulsive parabolic systems under Neumann boundary condition and Robin boundary condition, respectively, and obtains some sufficient conditions for oscillation and strong oscillation via first order neutral impulsive differential inequalities.

第三章针对于"脉冲"与"时滞"共存的复杂情形,仍采用反证法讨论了含时滞的脉冲偏微分系统的振动理论,具体研究了脉冲时滞抛物系统和中立型脉冲时滞抛物系统。3.1节考虑了脉冲时滞抛物系统的振动理论,借助于一阶脉冲时滞微分不等式的解的性质,得到了满足Robin边界条件的脉冲时滞抛物系统的若干振动准则;3.2节考虑了中立型脉冲时滞抛物系统的振动理论,借助于一阶中立型脉冲时滞微分不等式的解的性质,分别给出了满足Neumann边界条件和Robin边界条件的中立型脉冲时滞抛物系统的若干振动和强振动准则。

Aim at the shortage of vertically additive method by which we can't discuss forced oscillations of systems of partial functional differential equations,we directly use the oscillatory definition,Green's formula and boundary condition of homogeneous Neumann to change the oscillatory problem of solutions to a class of systems of quasilinear parabolic equations of neutral type into the problem of which functional differential inequality haven't eventually positive solution.

针对垂直相加法无法讨论泛函偏微分方程组的强迫振动性的不足,直接利用振动的定义、Green公式以及齐次Neumann边界条件把中立型抛物微分方程组的振动问题转化为泛函微分不等式不存在最终正解的问题,然后利用最终正解的定义及上下极限得到了在齐次Neumann边界条件下判别其所有解振动或全振动的充分条件。

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