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Simulations of 2D and 3D thermocapillary flows by a least-squares finite element method

机译:最小二乘有限元方法模拟2D和3D热毛细管流动

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摘要

Numerical results for time-dependent 2D and 3D thermocapillary flows are presented in this work. The numerical algorithm is based on the Crank-Nicolson scheme for time integration, Newton's method for linearization, and a least-squares finite element method, together with a matrix-free Jacobi conjugate gradient technique. The main objective in this work is to demonstrate how the least-squares finite element method, together with an iterative procedure, deals with the capillary-traction boundary conditions at the free surface, which involves the coupling of velocity and temperature gradients. Mesh refinement studies were also carried out to validate the numerical results.
机译:这项工作介绍了随时间变化的2D和3D热毛细流的数值结果。数值算法基于用于时间积分的Crank-Nicolson方案,用于线性化的牛顿法和最小二乘有限元法,以及无矩阵Jacobi共轭梯度法。这项工作的主要目的是证明最小二乘有限元方法以及迭代过程如何处理自由表面上的毛细管牵引边界条件,其中涉及速度和温度梯度的耦合。还进行了网格细化研究以验证数值结果。

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