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Application of a Multipurpose Finite Element Solver Condensation Simulation: Use of Adaptive Mesh Refinement and Automatic Time Step Control

机译:多功能有限元求解器冷凝模拟的应用:自适应网格细化和自动时间步控制

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摘要

A multipurpose finite element solver for partial differential equation (PDE), which implements adaptive mesh refinement and automatic time step control, is used for solving condensation equation. Instead of empirically determining the mesh and time-step sizes, the sophisticated PDE solver automatically determines the optimum values in the simulation of the condensational growth. The adaptive diffusion coefficient, which depends on the size distribution, stabilizes the calculation without numerically diffusing the shape of the size distribution. The adaptive mesh refinement and automatic time step control realize the accurate calculation of the size distribution and the conservation of the total particle number. Even when the simulated distribution becomes extremely sharp, it gives a result close to the analytical solution. The numerical solutions are accurate enough to be used as the exact ones, which cannot be solved analytically under realistic condition. Since some multipurpose solvers for PDE have been available in scientific modeling and engineering education, these sophisticated and easy-to-use solvers are expected to be actively used in aerosol modeling and education.
机译:一种用于偏微分方程(PDE)的多功能有限元求解器,它实现自适应网格细化和自动时间步控制,用于求解凝聚方程。复杂的PDE求解器无需凭经验确定网格和时间步长,而是自动确定凝结增长模拟中的最佳值。取决于尺寸分布的自适应扩散系数可稳定计算,而不会在数值上扩散尺寸分布的形状。自适应网格细化和自动时间步控制实现了尺寸分布的精确计算和总粒子数的保留。即使当模拟的分布变得非常尖锐时,其结果也接近于解析解。数值解足够精确,可以用作精确解,而在现实条件下则无法解析解决。由于一些用于PDE的多功能求解器已经在科学建模和工程教育中可用,因此这些复杂且易于使用的求解器有望在气溶胶建模和教育中得到积极使用。

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