International Conference on Residual Stresses 1989
DOI: 10.1007/978-94-009-1143-7_87
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Temperature and Viscoplastic Stresses During Vertical Semi-Continuous Direct Chill Casting of Aluminum Alloy

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Cited by 3 publications
(2 citation statements)
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“…Based on the continuum theory, a special form of material (or material-time) derivative for any physical quantity ψ under motion status in Eulerian coordinate has been proposed by Ju [38]:trueψ˙=DψDt=ψt+v×ψx where ν is the velocity vector of material point, x is a vector and represents a space-fixed coordinate system. According to the theory above, considering the thermal phenomenon of the molten pool, cooling rate R ( T ) at the center of pool was calculated by:R(T)=DTDt=Tt+ν×Ty where T is the temperature at pool center, y is the location in the pool height direction, ν is the velocity of the local melt, and t is the time.…”
Section: Resultsmentioning
confidence: 99%
“…Based on the continuum theory, a special form of material (or material-time) derivative for any physical quantity ψ under motion status in Eulerian coordinate has been proposed by Ju [38]:trueψ˙=DψDt=ψt+v×ψx where ν is the velocity vector of material point, x is a vector and represents a space-fixed coordinate system. According to the theory above, considering the thermal phenomenon of the molten pool, cooling rate R ( T ) at the center of pool was calculated by:R(T)=DTDt=Tt+ν×Ty where T is the temperature at pool center, y is the location in the pool height direction, ν is the velocity of the local melt, and t is the time.…”
Section: Resultsmentioning
confidence: 99%
“…In the case of uniaxial stress stat.e, equilt.ion ( 27) is duplica.t.cd as This means that the viscosity /1(T) as well as static flow stress 0' y(T, e i ) can be identified if conventional tension t.est data under different stra.in rates at several temperature levels are provided [5].…”
Section: Viseoplastie Constitutive Equationmentioning
confidence: 99%