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Examining whether normal stress affects deformation twinning
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作者 R.H.Li Z.J.Zhang +9 位作者 J.X.Yan J.B.Yang Z.Qu R.Liu x.t.li X.G.Wang Y.N.Zhang A.G.Sheinerman Z.F.Zhang T.G.Langdon 《Journal of Materials Science & Technology》 2025年第5期307-312,共6页
1.Introduction.Twinning is a fundamental mechanism for plastic deformation in many face-centered cubic(FCC)metals having low stacking fault energies(SFEs)[1,2].In particular,twinning-induced plasticity(TWIP)alloys hav... 1.Introduction.Twinning is a fundamental mechanism for plastic deformation in many face-centered cubic(FCC)metals having low stacking fault energies(SFEs)[1,2].In particular,twinning-induced plasticity(TWIP)alloys have excellent tensile properties as a result of the intensive twinning activity[3-5].The twin boundaries also have been proven to contribute to an improved strengthening-toughening effect,mechanical stability and even fatigue performance,relative to high-angle grain boundaries and low-angle grain boundaries[6-11].Therefore,it is of major interest to clarify the twinning mechanism and thereby improve the mechanical properties of metallic materials. 展开更多
关键词 low stacking fault energies sfes TWINNING tensile properties face centered cubic metals stacking fault energy plastic deformation twinning induced plasticity twin boundaries
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Unified mixed conductivity model
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作者 x.t.li Z.J.Zhang +8 位作者 R.J.Dai R.Liu Z.Qu S.G.Wang H.T.Li W.J.Hu Q.Z.Wang Z.Y.Ma Z.F.Zhang 《Journal of Materials Science & Technology》 2025年第10期80-89,共10页
Matter conductivities are crucial physical properties that directly determine the engineering application value of materials.In reality,the majority of materials are multiphase composites.However,there is currently a ... Matter conductivities are crucial physical properties that directly determine the engineering application value of materials.In reality,the majority of materials are multiphase composites.However,there is currently a lack of theoretical models to accurately predict the conductivities of composite materials.In this study,we develop a unified mixed conductivity(UMC)model,achieving unity in three aspects:(1)a unified description and prediction for different conductivities,including elastic modulus,thermal conductivity,electrical conductivity,magnetic permeability,liquid permeability coefficient,and gas diffusion coefficient;(2)a unified-form governing equation for mixed conductivities of various composite structures,conforming to the Riccati equation;(3)a unified-form composite structure,i.e.,a three-dimensional multiphase interpenetrating cuboid structure,encompassing over a dozen of typical composite structures as its specific cases.The UMC model is applicable for predicting the conductivity across six different types of physical fields and over a dozen different composite structures,providing a broad range of applications.Therefore,the current study deepens our understanding of the conduction phenomena and offers a powerful theoretical tool for predicting the conductivities of composite materials and optimizing their structures,which holds significant scientific and engineering implications. 展开更多
关键词 Composite materials CONDUCTIVITY Elastic modulus Permeability coefficient Diffusion coefficient Multiphase interpenetrating structure
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Mathematical equation of unified fracture criterion
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作者 x.t.li R.T.Qu +2 位作者 R.Liu Z.J.Zhang Z.F.Zhang 《Journal of Materials Science & Technology》 CSCD 2024年第25期1-5,共5页
1.Introduction Material fracture is a primary mode of failure for engineer-ing components,often resulting in severe safety incidents due to its sudden nature.Therefore,predicting material fracture becomes crucial both... 1.Introduction Material fracture is a primary mode of failure for engineer-ing components,often resulting in severe safety incidents due to its sudden nature.Therefore,predicting material fracture becomes crucial both in science and engineering.Scientists have been con-tinuously engaged in this research field for centuries[1-3],propos-ing fracture criteria with different equation forms[2,3],such as the classical maximum tensile and shear stress criteria,etc. 展开更多
关键词 FRACTURE EQUATION CRITERION
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