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CONSTITUTIVE EQUATION OF CO-ROTATIONAL DERIVATIVE TYPE FOR ANISOTROPIC-VISCOELASTIC FLUID 被引量:7
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作者 韩式方 《Acta Mechanica Sinica》 SCIE EI CAS CSCD 2004年第1期46-53,共8页
A constitutive equation theory of Oldroyd fluid B type,i.e.the co-rotational derivative type,is developed for the anisotropic-viscoelastic fluid of liquid crystalline(LC)polymer.Analyzing the influence of the orientat... A constitutive equation theory of Oldroyd fluid B type,i.e.the co-rotational derivative type,is developed for the anisotropic-viscoelastic fluid of liquid crystalline(LC)polymer.Analyzing the influence of the orientational motion on the material behavior and neglecting the influence,the constitutive equation is applied to a simple case for the hydrodynamic motion when the orientational contribution is neglected in it and the anisotropic relaxation,retardation times and anisotropic viscosi- ties are introduced to describe the macroscopic behavior of the anisotropic LC polymer fluid.Using the equation for the shear flow of LC polymer fluid,the analytical expressions of the apparent viscosity and the normal stress differences are given which are in a good agreement with the experimental results of Baek et al.For the fiber spinning flow of the fluid,the analytical expression of the extensional viscosity is given. 展开更多
关键词 constitutive equation anisotropic-viscoelastic fluid liquid crystalline polymer nonNewtonian flow co-rotational derivative anisotropic material functions shear flow extensional flow
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A quadratic yield function with multi-involved-yield surfaces describing anisotropic behaviors of sheet metals under tension/compression 被引量:1
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作者 Haibo Wang Yu Yan +3 位作者 Min Wan Zhengyang Chen Qiang Li Dong He 《Acta Mechanica Solida Sinica》 SCIE EI CSCD 2017年第6期618-629,共12页
A quadratic yield function which can describe the anisotropic behaviors of sheet metals with tension/compression symmetry and asymmetry is proposed.Five mechanical properties are adopted to determine the coefficients ... A quadratic yield function which can describe the anisotropic behaviors of sheet metals with tension/compression symmetry and asymmetry is proposed.Five mechanical properties are adopted to determine the coefficients of each part of the yield function.For particular cases,the proposed yield function can be simplified to Mises or Hill’s quadratic yield function.The anisotropic mechanical properties are expressed by defining an angle between the current normalized principal stress space and the reference direction with the assumption of orthotropic anisotropy.The accuracy of the proposed yield function in describing the anisotropy under tension and compression is demonstrated. 展开更多
关键词 Quadratic yield function anisotropic materials Multi-yield systems
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