Simulation of welding flows in a slit. Part I: Kinematics
- 1 August 1986
- journal article
- research article
- Published by Wiley in Polymer Engineering & Science
- Vol. 26 (14) , 1012-1019
- https://doi.org/10.1002/pen.760261408
Abstract
The kinematics of ideal welding flows generated by a thin‐plate divider, a cylinder, or a slab in a slit channel are studied by using a finite element analysis. The analysis includes simulations of Newtonian and Carreau fluids. There are two flow configurations. First, a single plate‐divider or an obstacle was positioned symmetrically in a slit channel with no‐slip at the walls. In the second, an infinite number of plate‐dividers or obstacles were positioned in parallel, and the boundary walls were infinitely far away. It was found that extensional flow dominates the region near the stagnation points of obstacles and plate‐dividers, and that the fluid elements near the weld interfaces have a strain history of both high stretching and shearing. The thickness of the elongated region is reduced as the thickness of the plate‐divider increases. Shear‐thinning tends to increase the rate of extension. However, its influence on the flow field tends to lessen as the width of the flow channel or the obstacle size increases. A no‐slip condition at walls causes slightly stronger elongational flow in the weld interface than does the symmetric condition of perfect slip at walls.Keywords
This publication has 6 references indexed in Scilit:
- Studies of mold filling and curing in the reaction injection molding processAIChE Journal, 1982
- Weld Lines in Polymer ProcessingPolymer-Plastics Technology and Engineering, 1982
- Time dependence of crack healingJournal of Polymer Science Part C: Polymer Letters, 1982
- The solution of viscous incompressible jet and free-surface flows using finite-element methodsJournal of Fluid Mechanics, 1974
- A ‘stick-slip’ problem related to the motion of a free jet at low Reynolds numbersMathematical Proceedings of the Cambridge Philosophical Society, 1970
- On the two-dimensional steady flow of a viscous fluid behind a solid body.―IProceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character, 1933