1980
DOI: 10.1016/0040-1951(80)90077-3
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High temperature flow and dynamic recrystallization in carrara marble

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Cited by 324 publications
(218 citation statements)
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“…2c. For comparison, Schmid et al (1977) and Schmid et al (1980) obtained the constants n 1 = 7.6, B 1 = 10 -13.51 for high temperature of Carrara marble and n 2 =1.7, B 2 = 10 -3.10 for Solnhofen limestone, assuming a grain size exponent of 3, which are in close agreement.…”
Section: Aggregate Strengthmentioning
confidence: 72%
“…2c. For comparison, Schmid et al (1977) and Schmid et al (1980) obtained the constants n 1 = 7.6, B 1 = 10 -13.51 for high temperature of Carrara marble and n 2 =1.7, B 2 = 10 -3.10 for Solnhofen limestone, assuming a grain size exponent of 3, which are in close agreement.…”
Section: Aggregate Strengthmentioning
confidence: 72%
“…Grain boundary migration took place but only where required to retain approximately equiaxed grainshapes (Bell and Etheridge, 1976;Etheridge and Kirby, 1983). The absence of significant softening under some experimental conditions, especially those involving subgrain rotation may be consistent with this microstructural model (Schmid et al, 1980;Kirby and Etheridge, 1983).…”
Section: Continued Deformation After Substantial Recrystallizationmentioning
confidence: 53%
“…The phenomenon of subgrain rotation, whereby the misorientation across sub-boundaries increases with strain until high-angle boundaries are formed, was first alluded to by Hobbs (1968), and has been widely inferred (largely from optical observations) for a number of minerals (White, 1973(White, , 1977Poirier and Nicolas, 1975;Bell and Etheridge, 1976;Schmid et al, 1980;Etheridge and Kirby, 1983). It has been concluded that dislocations enter sub-boundaries faster than they can be annihilated during straining, giving rise to progressively higher boundary misorientations.…”
Section: The Nucleation Stagementioning
confidence: 99%
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“…7). For Yule marble, the laws for "T" orientation (unfavourable for twinning) were used aecording to the equations formulated by SCHMID et al (1979). There is a transition from an exponential flow law (low temperature plasticity, LTP) to power law creep (PLC) with a very high stress exponent (7.7) at a differential stress of 1.4 kbar.…”
Section: Relation Between Microstructure and Fabric Parameters; Infermentioning
confidence: 99%