Microscopic instabilities in single crystal matrix composites
A finite strain micromechanical analysis is presented for the prediction of the loss of microscopic stability of a class of metal matrix composites that are subjected to axial compressive loading and undergoing large deformations. The metallic constituent behavior is modeled by the single crystal an...
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Published in | International journal of solids and structures Vol. 304; p. 113035 |
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Format | Journal Article |
Language | English |
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01.11.2024
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Abstract | A finite strain micromechanical analysis is presented for the prediction of the loss of microscopic stability of a class of metal matrix composites that are subjected to axial compressive loading and undergoing large deformations. The metallic constituent behavior is modeled by the single crystal anisotropic plasticity theory in which, due to the resolved shear stresses, plastic deformations occur along certain pre-defined slip planes. Thus, this incremental plasticity theory is capable of providing the effect of the applied axial loading on the induced shear stresses which dominate the microbuckling. The composites are assumed to possess slight imperfections at the interfaces, and in order to satisfy the interfacial conditions, a perturbation expansion is employed which yields zero and first order micromechanical analysis problems. The zero order problem corresponds to the micromechanical modeling of the composite with no imperfections, whereas the solution of the first order problem is utilized to obtain the critical stresses and deformations at which bifurcation buckling occurs. Both problems are solved by employing the finite strain high-fidelity generalized method of cells (HFGMC) micromechanics. Applications are given for various types of single crystal matrix composites including layered, particulate, continuous and short fiber composites. Finally, a comparison between the compressive strengths of a standard metal matrix boron/aluminum and SiC/single crystal composites is presented and discussed.
•Micromechanical analysis is offered for the microbuckling of single crystal matrix composites.•The method of solution utilizes the finite strain HFGMC micromechanics.•Eigenvalues approach is not possible; hence a perturbation analysis is followed.•The method is applied on two types of single crystal matrices. |
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AbstractList | A finite strain micromechanical analysis is presented for the prediction of the loss of microscopic stability of a class of metal matrix composites that are subjected to axial compressive loading and undergoing large deformations. The metallic constituent behavior is modeled by the single crystal anisotropic plasticity theory in which, due to the resolved shear stresses, plastic deformations occur along certain pre-defined slip planes. Thus, this incremental plasticity theory is capable of providing the effect of the applied axial loading on the induced shear stresses which dominate the microbuckling. The composites are assumed to possess slight imperfections at the interfaces, and in order to satisfy the interfacial conditions, a perturbation expansion is employed which yields zero and first order micromechanical analysis problems. The zero order problem corresponds to the micromechanical modeling of the composite with no imperfections, whereas the solution of the first order problem is utilized to obtain the critical stresses and deformations at which bifurcation buckling occurs. Both problems are solved by employing the finite strain high-fidelity generalized method of cells (HFGMC) micromechanics. Applications are given for various types of single crystal matrix composites including layered, particulate, continuous and short fiber composites. Finally, a comparison between the compressive strengths of a standard metal matrix boron/aluminum and SiC/single crystal composites is presented and discussed.
•Micromechanical analysis is offered for the microbuckling of single crystal matrix composites.•The method of solution utilizes the finite strain HFGMC micromechanics.•Eigenvalues approach is not possible; hence a perturbation analysis is followed.•The method is applied on two types of single crystal matrices. |
ArticleNumber | 113035 |
Author | Dodla, Srihari Gilat, Rivka Aboudi, Jacob |
Author_xml | – sequence: 1 givenname: Jacob surname: Aboudi fullname: Aboudi, Jacob email: aboudi@eng.tau.ac.il organization: Faculty of Engineering, Tel Aviv University, Ramat Aviv 69978, Israel – sequence: 2 givenname: Srihari surname: Dodla fullname: Dodla, Srihari email: sdodla.mec@itbhu.ac.in organization: Department of Mechanical Engineering Indian Institute of Technology (BHU), Varanasi 221005, India – sequence: 3 givenname: Rivka surname: Gilat fullname: Gilat, Rivka email: revka@tauex.tau.ac.il organization: Faculty of Engineering, Ariel University, Ariel 44837, Israel |
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Cites_doi | 10.1016/0045-7825(88)90076-X 10.2140/jomms.2008.3.809 10.1016/0020-7683(94)00302-D 10.3390/jcs2010001 10.1016/j.commatsci.2015.01.012 10.1115/1.3443401 10.1016/0956-7151(93)90255-Q 10.1016/0001-6160(88)90193-9 10.1007/s10237-020-01348-x 10.1016/0045-7825(88)90104-1 10.1016/0045-7825(95)00913-2 10.1016/0022-5096(93)90068-Q 10.1016/0001-6160(83)90014-7 10.1016/j.ijengsci.2021.103559 10.1520/STP16452S 10.1016/j.actamat.2009.10.058 10.1016/j.jmps.2016.11.002 10.1016/0022-5096(89)90010-0 10.1007/s00707-022-03239-x 10.1016/j.commatsci.2014.08.045 10.1179/095066009X12572530170543 10.1115/1.3408607 10.1016/j.ijsolstr.2023.112227 10.1016/0167-739X(89)90049-6 10.1016/S0022-5096(05)80014-6 10.1016/j.ijmecsci.2020.105740 10.1061/JMCEA3.0001730 10.1007/s40089-021-00328-y 10.1115/1.3167205 10.1115/1.2900781 10.3390/ma2041858 10.1115/1.3629590 |
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Keywords | Finite strain analysis Bifurcation buckling Micromechanics analysis Finite strain high-fidelity generalized method of cells (HFGMC) Single crystal matrix composites |
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Mech. doi: 10.1115/1.3629590 contributor: fullname: Hashin |
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SubjectTerms | Bifurcation buckling Finite strain analysis Finite strain high-fidelity generalized method of cells (HFGMC) Micromechanics analysis Single crystal matrix composites |
Title | Microscopic instabilities in single crystal matrix composites |
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