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14 декабря, 2021
Figure 11 Dynamic viscosity of liquid Na, Pb-Bi(e), and Pb at normal atmospheric pressure.
300 500 700 900 1100 1300 1500 1700 1900 2100
Temperature (K)
Figure 12 Kinematic viscosity of liquid Na, Pb-Bi(e), and Pb at normal atmospheric pressure.
alloy system that is composed of polyvalent components’ the resistivity sometimes shows a negative deviation from the additivity of the components’ resistivities. The electrical resistivity of LM with rare exceptions (such as Na) increases almost linearly with temperature below the boiling temperature; at high temperatures close to the boiling point, it can increase more rapidly. In many cases, the parabolic function can be used:
r(T;p) = ru + Ar(T — TM) + Br (T — Tm)2 [20]
In 1985, the data on the electric resistivity of liquid Na were estimated by Ho and James.82 Later, Bretonnet83 reviewed different sources to obtain correlations for the electric resistivity of many pure LM and found that a linear function could be used in most cases. However, for Na, the use of a parabolic function was proposed, which describes its electric resistivity with an uncertainty <4% in the temperature range from normal melting to normal boiling point.34
The electric resistivity of liquid lead at normal atmospheric pressure was measured rather well from the melting point up to about 1300 K. In this temperature range, it can be described with a linear function with an uncertainty <2%.34 The precision of data obtained at high temperatures is lower, and they indicate a more rapid increase of the Pb electric resistivity with temperature.84 Only a few reliable data sources exist on the electric resistivity of Pb-Bi(e), which are limited to a temperature of 1073 K.25,70,85 The difference between these sources is about 7-8%.
The coefficients of correlation [20] for liquid Na, Pb, and Pb-Bi(e), at normal atmospheric pressure, taken from Sobolev,34 are presented in Table 12;
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Figure 13 illustrates the temperature dependence of the calculated electrical resistivities.