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A NEW VOID GROWTH-MODEL FOR DYNAMICALLY LOADED DUCTILE MATERIALS
Z. P. Huang; L. Z. Sun
1993
Source PublicationScience in China Series a-Mathematics Physics Astronomy
ISSN1001-6511
Volume36Issue:4Pages:437-448
AbstractIn this paper, a new model to describe the dynamic ductile fracture is proposed. The constitutive relation of the elastic-viscoplastic matrix has an overstress form given by previous authors. A dynamic loading surface at constant equivalent strain rate(with the volumetric part also taken into account) is derived and an approximate expression for this dynamic loading surface is suggested. In the case where the porous material element is subjected to spherically symmetric tension, the Carroll-Holt's model and Johnson's model are recovered; and in the case where the strain rate sensitivity of the material tends to zero, the Gurson's model is recovered. Moreover, the normality condition of the plastic strain rate for the dynamic loading surface is discussed, and it is shown that the normality rule is no longer valid in general. Finally, comparisons of this model with the models recently proposed by Pan, Saje and Needleman as well as by Perzyna are also presented.
description.departmentacad sinica,inst met res,state key lab fatigue & fracture mat,shenyang 110015,peoples r china.;huang, zp (reprint author), beijing univ,dept mech,beijing 100871,peoples r china
KeywordDuctile Fracture Void Growth Rate-sensitive Material Solids Localization Fracture
URL查看原文
Document Type期刊论文
Identifierhttp://ir.imr.ac.cn/handle/321006/39032
Collection中国科学院金属研究所
Recommended Citation
GB/T 7714
Z. P. Huang,L. Z. Sun. A NEW VOID GROWTH-MODEL FOR DYNAMICALLY LOADED DUCTILE MATERIALS[J]. Science in China Series a-Mathematics Physics Astronomy,1993,36(4):437-448.
APA Z. P. Huang,&L. Z. Sun.(1993).A NEW VOID GROWTH-MODEL FOR DYNAMICALLY LOADED DUCTILE MATERIALS.Science in China Series a-Mathematics Physics Astronomy,36(4),437-448.
MLA Z. P. Huang,et al."A NEW VOID GROWTH-MODEL FOR DYNAMICALLY LOADED DUCTILE MATERIALS".Science in China Series a-Mathematics Physics Astronomy 36.4(1993):437-448.
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