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On Ductile Damage Modelling of Heterogeneous Material Using Second-Order Homogenization Approach
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作者 Jurica Soric Tomislav Lesicar Zdenko Tonkovic 《Computer Modeling in Engineering & Sciences》 SCIE EI 2021年第3期915-934,共20页
The paper deals with the numerical modelling of ductile damage responses in heterogeneous materials using the classical second-order homogenization approach.The scale transition methodology in the multiscale framework... The paper deals with the numerical modelling of ductile damage responses in heterogeneous materials using the classical second-order homogenization approach.The scale transition methodology in the multiscale framework is described.The structure at the macrolevel is discretized by the triangular C^(1) finite elements obeying nonlocal continuum theory,while the discretization of microstructural volume element at the microscale is conducted by means of the mixed type quadrilateral finite element with the nonlocal equivalent plastic strain as an additional nodal variable.The ductile damage evolution at the microlevel is modelled by using the gradient enhanced elastoplasticity.The macrolevel softening is governed by two criterions expressed by the increase in homogenized damage variable and the threshold of the local equivalent strain.The softening at each material point at the macrolevel is detected by the critical value of the homogenized damage,where homogenization of the damage variable is performed onlywithin softening area.Due to the nonlocal continuumtheory applied,a realistic softening behaviour is demonstrated after the damage initiation,compared to the widely used first-order homogenization approach.All algorithms derived have been embedded into the finite element code ABAQUS by means of the user subroutines and verified on the standard benchmark problems.The damage evolution at both microlevel and macrolevel has been demonstrated. 展开更多
关键词 Ductile damage second-order homogenization multiscale approach c1 finite element
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Effect of Dimension Parameters on the Torsion Property of A C/SiC Pipe
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作者 陈超 梅辉 +2 位作者 li jun xu zhenye cheng laifei 《Journal of Wuhan University of Technology(Materials Science)》 SCIE EI CAS 2018年第2期389-393,共5页
Through finite element numerical simulation and based on laminated plate theory, the effect of dimension on the torsion properties of uniform C/SiC composites pipe was studied to provide a theoretical guidance for pre... Through finite element numerical simulation and based on laminated plate theory, the effect of dimension on the torsion properties of uniform C/SiC composites pipe was studied to provide a theoretical guidance for preparing the C/SiC pipe with different dimensions. The results show that, with increasing length of pipe, the anti-torsion section coefficient of pipe increases whereas the torsion angle per unit length decreases. Increasing the length can improve the torsion property. Anti-torsion section coefficient rises with increasing internal radius, while the torsion angle per unit length decreases to a constant. With increasing thickness, the anti-torsion section coefficient increases whereas the amplitude decreases gradually, and the torsion angle per unit length is a constant. Increment of internal radius and thickness improves the torsion property finitely. 展开更多
关键词 dimension parameter torsion property finite element c/Sic pipe
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Generalized Regular Ring
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作者 王爱兰 曹清禄 《Journal of Southeast University(English Edition)》 EI CAS 2001年第2期81-83,共3页
Using module class C R=Mx∈M,xRT=0,T∈I , we introduced the concepts of C R finitely generated module, C R finitely presented module and C R regular ring. We also discussed the criterion for C ... Using module class C R=Mx∈M,xRT=0,T∈I , we introduced the concepts of C R finitely generated module, C R finitely presented module and C R regular ring. We also discussed the criterion for C R regular ring,and the relations between C R regular ring and C R FP injective module. 展开更多
关键词 c R finitely generated module c R finitely presented module c R regular ring c R FP injective module
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Dirichlet Form of Product of Variational Fractals
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作者 刘源 《Tsinghua Science and Technology》 SCIE EI CAS 2003年第5期541-546,共6页
Much effort has gone into constructing Dirichlet forms to define Laplacians on self-similar sets. However, the results have only been successful on p.c.f. (post critical finite) fractals. We prove the existence of a... Much effort has gone into constructing Dirichlet forms to define Laplacians on self-similar sets. However, the results have only been successful on p.c.f. (post critical finite) fractals. We prove the existence of a Dirichlet form on a class of non- p.c.f. sets that are the product of variational fractals. 展开更多
关键词 Dirichlet form variational fractals p.c.f. (post critical finite) fractals
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