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chemia - Studia

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ANDRA TĂMAŞ, MARTIN VINCZE<br />

From the analysis of rheological equations can be observed the<br />

non-Newtonian behavior with yield point τ<br />

0<br />

, similar to the yield-pseudoplastic<br />

fluids, with flow exponent n < 1. Also, for the samples with τ ≠ 0<br />

0 , it is observed<br />

that the temperature increasing leads to the increase of the shear stress<br />

values, with preservation of non-Newtonian behavior.<br />

A particular situation presents PA 2.5-8 sample to t= 39.5°C, to which<br />

is noticed the shape curve change with the shear rate increasing. For the<br />

−1<br />

presumptive inflection point corresponding to γ& = 215.7 s and τ =19.5 Pa the<br />

apparent viscosity is obtained η = τ & γ = 0. 09Pa<br />

⋅ s and, taking into account<br />

a<br />

the geometrical dimensions of S/S 1 system, the calculated Ta<br />

Re<br />

value is<br />

0.75 (laminar domain being for Ta<br />

Re<br />

≤ 60 ) [3].<br />

In Figures 2 and 3 is shown the τ = f (γ&<br />

) dependence for PC 1 and<br />

PC 5 solutions at different temperature values, and in Table 5 are the obtained<br />

rheological equations.<br />

1% B + 99% sol.1<br />

25<br />

20<br />

Shear stress, Pa<br />

15<br />

10<br />

5<br />

0<br />

0 100 200 300 400 500 600 700 800<br />

Shear rate, s -1<br />

t=25C t=32C t=39.5C<br />

Figure 2. Dependence τ = f (γ&<br />

) for sample PC 1<br />

5% B + 95% sol.1<br />

80<br />

70<br />

60<br />

Shear stress, Pa<br />

50<br />

40<br />

30<br />

20<br />

10<br />

0<br />

0 100 200 300 400 500<br />

Shear rate, s -1<br />

t=25C t=32C t=39.5C<br />

Figure 3. Dependence τ = (γ ) for sample PC 5<br />

f<br />

&<br />

250

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