1993
DOI: 10.1016/0191-8141(93)90173-8
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Correlating mechanical data with microstructural observations in deformation experiments on synthetic two-phase aggregates

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Cited by 43 publications
(31 citation statements)
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“…Efforts to date to generalize relationships for the flow of multiphase system have often been inspired but have mostly been unsuccessful (Bloomfield and Covey-Crump 1993;Ji 2004;Treagus 2003;Tullis et al 1991). Predictably, the best quantitative models occur where phases have the least contrasting rheologies.…”
Section: Rheological Behavior Of Multiphase Systemsmentioning
confidence: 98%
“…Efforts to date to generalize relationships for the flow of multiphase system have often been inspired but have mostly been unsuccessful (Bloomfield and Covey-Crump 1993;Ji 2004;Treagus 2003;Tullis et al 1991). Predictably, the best quantitative models occur where phases have the least contrasting rheologies.…”
Section: Rheological Behavior Of Multiphase Systemsmentioning
confidence: 98%
“…It is noted that an ambiguity of a parameter ␣ can be eliminated or reduced if the stress/strain distribution of individual grains in a deformed sample is measured. 22,23 Let us compare the present theory with some experimental observations on MgO based on radial x-ray diffraction. The best results to compare with the present theory are those by Mei et al 24 where deformation experiments were made at T ͑temperature͒ = 1373-1573 K at P ͑pressure͒ = 1.5-10 GPa under which conditions deformation likely occurs by the power-law dislocation creep.…”
Section: Applications To Triaxial Compresion Of An Aggregate Of mentioning
confidence: 88%
“…Also a selfconsistent approach does not explain a behavior of aggregates when strength contrast is large. 17,22 The above theory is quite general, but replies on some assumptions. First, when deformation occurs at low temperatures and/or low stresses, then plastic deformation is not significant and the classical model by Singh 11 will apply.…”
Section: Discussionmentioning
confidence: 99%
“…For the olivine + orthopyroxene rock this is where, as above, ϕ ol and ϕ opx are the volume fractions of olivine and orthopyroxene, respectively, and σ and ε are the phase‐averaged stresses and strains, respectively, of the subscripted phases. Equations (3) and (4) may be derived from simple geometric considerations [e.g., Bloomfield and Covey‐Crump , 1993] and are widely found to give a good description of composite elastic properties when only the Young's modulus is of interest [e.g., Bogdanovich and Sierakowski , 1999]. For purely elastic deformation where E is the Young's modulus of the subscripted phases parallel to the loading direction.…”
Section: Discussionmentioning
confidence: 99%