外文原文-热动态建模与控制注塑成型工艺.pdf
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1、M.Kamel et al.(Eds.):AIS 2011,LNAI 6752,pp.102111,2011.Springer-Verlag Berlin Heidelberg 2011 Thermal Dynamic Modeling and Control of Injection Moulding Process Jaho Seo,Amir Khajepour,and Jan P.Huissoon Department of Mechanical and Mechatronics Engineering University of Waterloo j7seoengmail.uwater
2、loo.ca Abstract.Thermal control of a mould is the key in the development of high ef-ficiency injection moulds.For an effective thermal management system,this re-search provides a strategy to identify the thermal dynamic model for the design of a controller.Using neural networks and finite element an
3、alysis,system iden-tification is carried out to deal with various cycle-times for moulding process and uncertain dynamics of the mould.Based on the system identification,a self-adaptive PID controller with radial basis function(RBF)is designed to tune controller parameters.The controllers performanc
4、e is studied in terms of track-ing accuracy under different moulding processes.Keywords:Plastic injection moulding;thermal dynamic modeling;cycle-times,neural networks;finite element analysis;RBF based self-adaptive PID control.1 Introduction Injection moulding is a primary manufacturing process to
5、produce parts by injecting molten plastic materials into a mould.Thermal control is a key issue in this process since uniform temperature in the moulds contributes to production quality by reducing problems such as shrink porosity,poor fill and prolonged cycle-times for part solidification 1,2.Many
6、approaches have been proposed to deal with the thermal control in mould(or die)systems.A PI 3 and PID algorithms 1 were applied to manage the cavity temperature on a plastic injection moulding and high-pressure die-casting,respectively.To improve limitation of PID control in presence of uncertain or
7、 nonlinear dynamics,a Dahlin controller 4 and the Model Predictive Control(MPC)have been utilized in diverse range of mould systems for thermal control 5,6,7,8.Despite of improved performance compared to PID control,the addressed controllers are not robust in some circumstances with more complex non
8、linearities Specifically,because these controllers are based on a linear“best-fit”approximation(e.g.,ARX and ARMAX),the performance of the controllers is affected largely by modeling errors arisen from uncertain dynamics.Although accurate modeling of the thermal dynamics of moulds is a prerequisite
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