LI Yang, YAN Bo, LI De-qun, ZHAO Peng. NUMERICAL SIMULATION OF THE COMPRESSIBLE FILLING STAGE OF 3D PLASTIC INJECTION MOLDING[J]. Engineering Mechanics, 2010, 27(8): 234-240.
Citation: LI Yang, YAN Bo, LI De-qun, ZHAO Peng. NUMERICAL SIMULATION OF THE COMPRESSIBLE FILLING STAGE OF 3D PLASTIC INJECTION MOLDING[J]. Engineering Mechanics, 2010, 27(8): 234-240.

NUMERICAL SIMULATION OF THE COMPRESSIBLE FILLING STAGE OF 3D PLASTIC INJECTION MOLDING

More Information
  • Received Date: December 31, 1899
  • Revised Date: December 31, 1899
  • Plastic melt is pressed into cavity in injection molding. At the end of filling stage, the plastic melt is compacted gradually and the compressibility can’t be neglected. The PSPG (Pressure-Stabilizing/Petrov-Galerkin) method based PG (Petrov-Galerkin) theory can be employed to suppress the spurious numerical oscillation due to the non-matching of interpolation functions for velocity and pressure when solving the momentum governing equation. In addition, the SUPG (Streamline-Upwind/Petrov-Galerkin)/GGLS(Galerkin gradient least-squares) method can be applied to obtain a stable numerical solution of the energy governing equation with dominated convection and little heat conduction. Therefore the stabilized finite element formulations were developed to simulate the filling stage with the effect of melt compressibility using the PSPG and SUPG/GGLS methods. Numerical examples show that melt compressibility can be neglected for most time of filling stage, but at the end of filling, compressibility leads to less increase of injection pressure and more authentic flow balance phenomenon than incompressibility.
  • Related Articles

    [1]CHENG Chang-zheng, YANG Bo, WANG Xuan, LIU Pei-shuo. RELIABILITY-BASED TOPOLOGY OPTIMIZATION OF CONTINUUM STRUCTURE UNDER COMPLIANCE AND STRESS CONSTRAINTS[J]. Engineering Mechanics. DOI: 10.6052/j.issn.1000-4750.2023.02.0115
    [2]YI Gui-lian, SUI Yun-kang. TOPOLOGY OPTIMIZATION FOR PLATE AND SHELL STRCTURES BASED ON STRESS CONSTRAINT GLOBALIZATION[J]. Engineering Mechanics, 2015, 32(8): 211-216. DOI: 10.6052/j.issn.1000-4750.2014.01.0015
    [3]YE Hong-ling, LI Yao-ming, ZHANG Yan-ming, SUI Yun-kang. STRUCTURAL TOPOLOGY OPTIMIZATION OF FREQUENCY RESPONSE PROBLEM BY APPROXIMATELY LOGARITHMIC HEAVISIDE FUNCTION BASED ON ICM METHOD[J]. Engineering Mechanics, 2014, 31(6): 13-20. DOI: 10.6052/j.issn.1000-4750.2013.03.0247
    [4]XUAN Dong-hai, SUI Yun-kang, TIE Jun, YE Hong-ling. CONTINUUM STRUCTURAL TOPOLOGY OPTIMIZATION WITH GLOBALIZED STRESS CONSTRAINT TREATED BY STRUCTURAL DISTORTIONAL STRAIN ENERGY DENSITY[J]. Engineering Mechanics, 2011, 28(10): 1-008.
    [5]SUI Yun-kang, TIE Jun. THE ICM EXPLICITATION APPROACH TO THE STRUCTURAL TOPOLOGY OPTIMIZATION AND THE INTEGRATING APPROACH TO STRESS CONSTRAINTS BASED ON THE PARABOLIC AGGREGATION FUNCTION[J]. Engineering Mechanics, 2010, 27(增刊Ⅱ): 124-134.
    [6]SHI Jiao, GAO Hong, CAI Kun, LIU Wei. TOPOLOGY OPTIMIZATION OF CONTINUUM STRUCTURES WITH MULTI-CONSTRAINTS[J]. Engineering Mechanics, 2008, 25(12): 53-059.
    [7]SONG Zong-feng, CHEN Jian-jun, ZHU Zeng-qing, ZHANG Yao-qiang. TOPOLOGY OPTIMIZATION DESIGN OF PLANAR CONTINUUM STRUCTURE WITH FUZZY PARAMETERS[J]. Engineering Mechanics, 2008, 25(10): 6-011.
    [8]SUI Yun-kang, BIAN Bing-chuan. TOPOLOGY OPTIMIZATION OF CONTINUUM STRUCTURES UNDER BUCKLING AND STRESS CONSTRAINTS[J]. Engineering Mechanics, 2008, 25(8): 6-012.
    [9]SUI Yun-kang, PENG Xi-rong, YE Hong-ling. TOPOLOGY OPTIMIZATION OF CONTINUUM STRUCTURE WITH GLOBALIZATION OF STRESS CONSTRAINTS BY ICM METHOD[J]. Engineering Mechanics, 2006, 23(7): 1-7.
    [10]WANG Jian. OPTIMAL TOPOLOGY DESIGN OF CONTINUA WITH STRESS AND SHAPE CONSTRAINTS AND ITS APPLICATION TO FRAME STRUCTURES[J]. Engineering Mechanics, 2002, 19(4): 99-103.

Catalog

    Article Metrics

    Article views PDF downloads Cited by()
    Related

    /

    DownLoad:  Full-Size Img  PowerPoint
    Return
    Return