本构方程
粘弹性
有限元法
流量(数学)
平面的
动量(技术分析)
计算
机械
平滑的
德博拉数
粘度
数学
流体力学
经典力学
数学分析
物理
计算机科学
算法
热力学
经济
计算机图形学(图像)
统计
财务
作者
Hsieng‐Cheng Tseng,Gwo‐Geng Lin
标识
DOI:10.1002/fld.1650100604
摘要
Abstract An efficient finite element algorithm is presented to simulate the planar converging flow for the viscoelastic fluid of the Leonov model. The governing equation set, composed of the continuity, momentum and constitutive equations for the Leonov fluid flow, is conveniently decoupled and a two‐stage cyclic iteration technique is employed to solve the velocity and elastic strain fields separately. Artificial viscosity terms are imposed on the momentum equations to relax the elastic force and data smoothing is performed on the iterative calculations for velocities to further stabilize the numerical computations. The calculated stresses agree qualitatively with the experimental measurements and other numerically simulated results available in the literature. Computations were successful to moderately high values of Deborah number of about 27·5.
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