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dirichlet boundary condition相关的网络例句

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The numerical experiments demonstrated that, on the case that only a half of the information of the whole microstructure is used, FDHMM can effectively simulate the transient unsaturated water flow in the specific soils, FDHMM with the Dirichlet boundary condition for cell problem can offer a big saving in the computational cost.

数值实验表明:在仅使用一半微观信息的情况下,FDHMM能够有效地模拟特定土壤中的非稳定非饱和水流问题,单胞问题使用Dirichlet边界条件的FDHMM能大幅度地节省计算费用。

Finaly, in the case of the nonlinearities being singular at 0, by utilizing the mountain-pass theorem and some other variational methods, we get the existence of nontrivial solutions of the equations under the Dirichlet boundary condition, where the operator diva(x,u is the p-Laplacian.

最后,我们通过应用山路引理等变分方法,研究当算子diva(x,▽u为p-Laplacian并且非线性项在原点有奇异性时,方程在Dirichlet边值条件下非平凡解的存在性。

Based on the idea of the decomposition methods and Taylor series, the shape of an obstacle with the Dirichlet boundary condition is reconstructed.

基于分解方法和Taylor级数的思想,反演Dirichlet边界条件下的散射物边界形状。

Lions and some other variational methods, we prove the existence of nontrivial solutions of the equations under the Dirichlet boundary condition.

ions的集中紧性原理等变分方法,得到了方程在Dirichlet边值条件下的非平凡解的存在性。

The numerical algorithms of the direct acoustic scattering problem with the Dirichlet boundary condition is studied,which is the foundation of the inverse acoustic scattering problem.

数值求解Dirichlet边界条件下的声波障碍散射正问题,这是声波散射反问题的研究基础。

The time-dependent Dirichlet boundary condition was used to describe the variation of water head during water level fluctuation.

模型的求解采用效率较高的积分有限差分法进行空间离散,并编制了全隐式联立求解的计算程序,通过变换主要变量,实现了饱和与非饱和的相互转变,采用随时间变化的Dirichlet边界条件精确模拟水位波动时的变水头边界条件。

We prove the solvability of the first eigenvalue problem for a class of quasilinear elliptic equations including distance potential with homogeneous Dirichlet boundary condition.

变分原理证明了一类含距离位势的拟线性椭圆方程齐次Dirichlet边界条件下第一特征值问题的可解性。

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??

Fin ally, some numerical results to validate this method are presented for partial d ifferential equations with Dirichlet boundary condition.

最后 ,我们给出一些数值结果以验证这种针对 Dirichlet边界条件的偏微分程解法。

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。

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