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Expansion in powers of the shear rate

To study the shear-rate dependence of the stresses at small y analytically, we first expand I and C in power series of y as [Pg.303]

The numerical coefficient C20 appears from the angular integral, and is calculated in Appendix 9.A. The explicit forms of f ( (f = 1 4) are also presented in Appendix 9.A. [Pg.303]

Since the even-order terms are zero due to symmetry, the shear viscosity is written as [Pg.303]

Rg- 9l9 Thickening-thinning diagram of the shear viscosity (sohd line) and the first normal stress [Pg.304]

The first term agrees with the zero shear viscosity r)o (9.73). The numerical coefficient [Pg.304]


See other pages where Expansion in powers of the shear rate is mentioned: [Pg.303]    [Pg.321]    [Pg.321]   


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A Expansion in powers of the shear rate and time

Expansion rate

In expansion

Powerful, the

Rated power

Shear rates

The expansion

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