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- W2012128181 abstract "The theory of nonlinear viscoelasticity presented in a previous report [Polymer Jounrnal, 10, 59–67 (1978)] is applied to certain deformations not yet treated previously. Tensile viscosity increases with increasing elongation speed and tensile stress growth at the onset of elongational flow is monotonous. The storage and loss moduli for a periodic deformation superposed on a steady shear flow are predicted. For parallel superposition, the storage modulus vanishes at a low frequency when the shear rate of the steady flow is high, but the loss modulus does not vanish over the entire frequency region, though it shows a nonlinear character. The viscosity obtained from the dynamic viscosity for the periodic deformation is smaller than the viscosity of steady flow. For an orthogonal superposition, the storage and loss moduli show the same frequency dependence as that in the linear case and the shear rate dependence of moduli at a fixed frequency is the same as that of non-Newtonian viscosity." @default.
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- W2012128181 creator A5036238907 @default.
- W2012128181 date "1981-07-01" @default.
- W2012128181 modified "2023-09-27" @default.
- W2012128181 title "A Network Theory of Nonlinear Viscoelasticity. II. Steady Simple Elongation and Periodic Shear Deformation Superposed on Steady Shear Flow" @default.
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- W2012128181 doi "https://doi.org/10.1295/polymj.13.693" @default.
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