LPDE:线性偏微分方程
“线性偏微分方程”(Linear Partial Differential Equation,常缩写为LPDE)是微分方程理论中的重要分支,广泛应用于数学、物理学及工程学等领域。采用缩写LPDE有助于简化书写与学术交流,尤其在涉及复杂方程形式或高频使用的场景中,能有效提高表达和沟通效率。
Linear Partial Differential Equation具体释义
Linear Partial Differential Equation的英文发音
例句
- In this paper, a theorem about he general solution of a linear partial differential equation with constant coefficients is proved, and two displacement solutions of plane problems in elasticity are derived by the theorem.
- 本文证明了一个线性常系数偏微分方程的通解定理,利用这个通解定理导出了弹性力学平面问题的位移通解。
- For the Mooney material both cases are reduced to a linear partial differential equation solvable by the Fourier method.
- 对于Mooney材料,这两个情形均归结为可用Fourier方法求解的线性偏微分方程(LPDE)。
- This paper proposes a new method of solving the high order linear partial differential equation by means of Walsh Series.
- 本文提出了用沃尔什级数求解高阶线性偏微分方程(LPDE)的一种新方法。
- Maximum principles for mixed boundary value problem for second order linear partial differential equation with nonnegative characteristic form
- 关于具非负特征形式的二阶线性偏微分方程(LPDE)的混合边值问题的极大值原理
- We prove the one-to-one correspondence between mild solutions of a linear partial differential equation with delay and mild solutions of an associated abstract Cauchy problem, and give necessary and sufficient conditions for existence and uniqueness of mild solutions of the linear partial differential equation.
- 证明了一类线性时滞偏微分方程的mild解与相应的抽象柯西问题的mild解一一对应,并且给出了此类线性时滞偏微分方程的mild解存在唯一的充要条件。
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