1998
DOI: 10.1115/1.2826955
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A Computer-Aided Optimization Approach for the Design of Injection Mold Cooling Systems

Abstract: A methodology is presented for the design of optimal cooling systems for injection mold tooling which models the mold cooling as a nonlinear constrained optimization problem. The design constraints and objective function are evaluated using Finite Element Analysis (FEA). The objective function for the constrained optimization problem is stated as minimization of both a function related to part average temperature and temperature gradients throughout the polymeric part. The goal of this minimization problem is … Show more

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Cited by 32 publications
(20 citation statements)
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“…Douglas et al 111 are the first to design a mold by combining polymer process modeling, design sensitivity analysis, and numerical optimization. Tang et al 112,113 used 2D transient FEM simulations coupled with a Powell's optimization scheme to optimize the cooling channel geometry to get uniform temperature distribution in the polymeric part. Park and Kwon 114 developed 2D and 3D stationary boundary element method (BEM) simulations in the injection molds coupled with 1D transient analytical computation in the polymer part (through the thickness).…”
Section: Application Of Numerical Simulation Approachmentioning
confidence: 99%
“…Douglas et al 111 are the first to design a mold by combining polymer process modeling, design sensitivity analysis, and numerical optimization. Tang et al 112,113 used 2D transient FEM simulations coupled with a Powell's optimization scheme to optimize the cooling channel geometry to get uniform temperature distribution in the polymeric part. Park and Kwon 114 developed 2D and 3D stationary boundary element method (BEM) simulations in the injection molds coupled with 1D transient analytical computation in the polymer part (through the thickness).…”
Section: Application Of Numerical Simulation Approachmentioning
confidence: 99%
“…Tang et al [4] used an optimization process to obtain a uniform temperature distribution in the part which gives the smallest gradient and the minimal cooling time.…”
Section: Optimization Techniques In Mouldingmentioning
confidence: 99%
“…The steady state temperature field satisfies Laplace's equation ∇ 2 T = 0 and the time-averaged boundary conditions. The boundary conditions on the mold surfaces are described in detail by Tang et al [9]. As for the mechanical boundary conditions, the cavity surface is subjected to the melt pressure, the surfaces of the mold connected to the worktable are fixed in space, and other external surfaces are assumed to be stress free.…”
Section: Structural Analysis Of the Moldmentioning
confidence: 99%