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中空吹塑过程的数学模拟 被引量:1

Mathematical Modeling of the Blow-Molding Process
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摘要 文中提出一种用于描述中空吹塑过程的数学模型.利用该模型可以求解吹塑型坯的形变规律、形变速率、壁厚分布、型坯内部的压力变化规律等.提出了意义明确、形式简单的动力学分析方法,以及相应的实验研究方法.利用该模型可以完成型坯的优化设计、工艺参数的优化、制品壁厚均匀性分析、以及材料拉伸效果的评价等. A mathematical simulation of blow-molding cycle of the axisymmetrical parison has been proposed by introducing an appropriate constitutive relation. The dynamical analysis of the parison during the blow-molding process was done by considering geometrical parameters of the blow-molding machines. A method for verifying the rate of shape changing for the parison by measuring the pressure inside the parison during the blow-molding process was proposed.
作者 吴大鸣
出处 《北京化工学院学报》 CSCD 北大核心 1994年第2期49-53,共5页
关键词 中空吹塑 数学模拟 塑料 吹塑成型 blow-molding mathematical simulation mathematical modeling
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同被引文献13

  • 1黄汉雄.挤出吹塑中型坯壁厚的调节[J].塑料科技,1995,23(1):1-4. 被引量:1
  • 2王志新,张华,黄全树.吹塑型坯的计算机辅助设计及程序编制[J].中国塑料,1996,10(1):67-71. 被引量:11
  • 3杜巧连,舒柏和.挤出吹塑机型坯壁厚电液控制系统的设计与研究[J].机械制造,2007,45(5):33-36. 被引量:10
  • 4Rosata D V, Rosata A V,Dimattia D P. Blow Molding Handbook[M]. 2nd ed. Munich: Hanser, 2004. 被引量:1
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  • 6Huang Gengqun, Huang Hanxiong. Optimizing Parison Thickness for Extrusion Blow Molding by Hybrid Method[J]. Journal of Materials Processing Technology,2007,182(1-3) : 512-518. 被引量:1
  • 7Catmull E E,Rom R J. A Class of Local Interpolating Splines [M]//Barnhill R E, Riesenfeld R F. Computer Aided Geometric Design. Orlando: Academic Press, 1974:317-326. 被引量:1
  • 8Derose T D, Barsky B A. Geometric Continuity, Shape Parameters, and Geometric Constructions for Catmull-Rom Spline[J]. ACM Transactions on Graphics, 1988, 7(1): 1-41. 被引量:1
  • 9Mitsoulis E. Annular Extrudate Swell of Pseudoplastic and Viscoplastic Fluids[J]. Journal of Non -Newtonian Fluid Mechanics, 2007, 141(2/3):138-147. 被引量:1
  • 10Bendada A, Erchiqui F, Kipping A. Understanding Heat Transfer Mechanisms during the Cooling Phase of Blow Molding Using Infrared Thermography[J]. NDT & E International, 2005, 38(6) : 433-441. 被引量:1

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