dirichlet boundary condition
- dirichlet boundary condition的基本解释
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狄利克雷边界条件
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This paper devoted to the initial boundary problem of a degenerate reaction system with the null Dirichlet boundary condition.
研究一类具有Dirichlet边界条件的非局部退化反应扩散系统的初边值问题。
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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。
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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。
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In the third part, we discuss a simple class of Sturm-Liouville problems with Dirichlet boundary condition in the first boundary condition and an affine function in the second one.
第三部分我们讨论了一类参数边界条件的Sturm-Liouville问题，其第一边界条件为Dirichlet条件，第二个边界条件为特征值参数的线性函数。
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In Chapter 3, The existence of a bounded global attactor for Olmstead model with homogeneous Dirichlet boundary condition is proved under some condition on the parameters.
第三章讨论了带齐次Dirichlet边界条件的Olmstead模型的有界吸引区域的存在性。
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dirichlet boundary condition：狄利克雷边界条件
狄利克雷边界条件 在数学中,狄利克雷边界条件(Dirichlet boundary condition)也被称为常微分方程或偏微分方程的"第一类边界条件",指定微分方程的解在边界处的值.
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dirichlet boundary condition：狄里克雷边界条件
相容条件consistency condition | 狄里克雷边界条件Dirichlet boundary condition | 熵条件entropy condition
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dirichlet boundary condition：狄氏邊界條件
指向函数 directivity function | 导向器 director | 狄氏边界条件 Dirichlet boundary condition