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Numerical Simulation of the Non-isothermal Viscoelastic Flow Past a Confined Cylinder 被引量:1

Numerical Simulation of the Non-isothermal Viscoelastic Flow Past a Confined Cylinder
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摘要 A collocated finite volume method on unstructured meshes is introduced to simulate the viscoelastic flow of the polymer melt with viscous dissipation past a confined cylinder.The constitutive equation for the simulations is non-isothermal FENE-P model,which is derived from the molecular theories.The temperature effect on the macroscopic fields(e.g.,velocity,stress) and microscopic fields(e.g.,molecular orientation,deformation,stretch) is investigated by comparison of isothermal and non-isothermal situations.This investigation indicates that temperature rise caused by viscous dissipation should not be neglected since it has significant effect on the macroscopic and microscopic properties of the polymer melt. A collocated finite volume method on unstructured meshes is introduced to simulate the viscoelastic flow of the polymer melt with viscous dissipation past a confined cylinder.The constitutive equation for the simulations is non-isothermal FENE-P model,which is derived from the molecular theories.The temperature effect on the macroscopic fields(e.g.,velocity,stress) and microscopic fields(e.g.,molecular orientation,deformation,stretch) is investigated by comparison of isothermal and non-isothermal situations.This investigation indicates that temperature rise caused by viscous dissipation should not be neglected since it has significant effect on the macroscopic and microscopic properties of the polymer melt.
出处 《Chinese Journal of Chemical Engineering》 SCIE EI CAS CSCD 2010年第2期177-184,共8页 中国化学工程学报(英文版)
基金 Supported by the National Natural Science Foundation of China(10590353 10871159) the National Basic Research Program of China(2005CB321704) the Doctoral Foundation of Northwestern Polytechnical University(CX200817)
关键词 NON-ISOTHERMAL FENE-P model unstructured meshes finite volume method cylinder flow 数值模拟 熔体流动 非等温 密闭 粘弹 粘性耗散 分子取向 微观领域
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