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The Heat-Flux Vector in Nonflow Systems

When added together these give for the polymer contribution to the heat-flux vector ADEFPXCTVo  [Pg.81]

The contribution of the solute to the thermal conductivity of the solution is then defined as the coefficient of the temperature gradient in Eq. (16.32). If we neglect [Pg.81]

This definition of thermal conductivity is consistent with that given in Refs. [30a], [11], and [12]. It should be noted that the spring constant H does not appear in the result. [Pg.82]

Van den Brule [31, Dissertation, Eq. (a.39), p. 76] was the first to obtain an expression for the thermal conductivity for Hookean dumbbells. His result, for small has the same form as Eq. (16.33), but with 7/4 replaced by 3/2. [Pg.82]

However, in his theory he did not take into account all three contributions to the heat-flux vector. Results analogous to Eqs. (16,28-16,33) have also been obtained for FENE dumbbells [31a]. [Pg.82]


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