偏微分方程（PDE）和有限元
Version 10 extends its numerical differential equation-solving capabilities to include the finite element method. Given a PDE, a domain, and boundary conditions, the finite element solution process—including grid and element generation—is fully automated. Stationary and transient solutions to a single PDE or a system of partial differential equations are supported for one, two, and three dimensions.
- 求解任意形状区域的偏微分方程. »
- 求解一维、二维和三维的稳态和瞬态偏微分方程.
- 求解耦合偏微分方程组.
- 指定狄利克雷边界条件. »
- 指定广义诺伊曼（Neumann）和罗宾（Robin）值. »
- 支持系数是时间和空间变量的线性偏微分方程.
- 用于多重物理量分析的自由公式化耦合偏微分方程.
- 用完全几何区域框架指定定义域.
- 用任意区域完全自动化生成网格.
- 获取作为近似函数的解法，可用于更深层分析.
- 为精确控制和分析解法的全套中级数据结构和解法函数. »
- 支持明确的网格生成.
- 支持有一阶和二阶插值的网格.
- 支持有曲线边界的网格.
Related Examples
Solve the Telegraph Equation in 1D »
Solve a Wave Equation in 2D »
Solve Axisymmetric PDEs »
Solve PDEs over 3D Regions »
Dirichlet Boundary Conditions »
Neumann Values »
Generalized Neumann Values »
Solve PDEs with Material Regions »
