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- W2158045700 abstract "An explicit, four-constant model for viscosity and normal stresses in simple shear has been developed by simplifying the integral theory of Bernstein, Kearsley, and Zapas. In essence the procedure involves curve-fitting the linear relaxation spectrum. The four constants appear also in equations for the stress distribution and for pressure drop in accelerative flow between flat plates; flow along rays is assumed. The equations reduce to second-order theory and to Newtonian theory as a Deborah number becomes small. Comparison of the predicted stress distributions with previously published stress birefringent data shows good agreement; because of the low shear rates, however, the check is not demonstrating very strong departures from the second-order asymptote. Certain other theoretical results, including pressure drop predictions, are also noted." @default.
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- W2158045700 date "1970-01-01" @default.
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- W2158045700 title "Viscoelasticity in shearing and accelerative flows: A simplified integral theory" @default.
- W2158045700 doi "https://doi.org/10.1002/aic.690160112" @default.
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