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The Heat-Flux Vector in Steady-State Shear and Elongational Flows

7 The Heat-flux Vector in Steady-state Shear and Elongational Flows [Pg.82]

For any kind of flow we may write the polymer contribution to the heat-flux vector as  [Pg.82]

The tensorial coefficient p, in this expression is not the thermal conductvity tensor, since it is not a generalization of the thermal conductivity (scalar) in Eq. (16.33). The two tensors appearing in Eq. (16.34) are, however, a convenient representation for the fluid response m a system with velocity gradients as well as temperature and concentration gradients. [Pg.82]

For steady shear flow with i = yy, Vy = 0, and = 0, these tensors can be displayed explicitly by usmg Eqs. (13.22) and (13.23) to give us directly  [Pg.82]

Several comments can be made about these results  [Pg.83]




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Elongation shear

Flow state

Flux vector

Heat steady-state

In elongational flow

Shear steady

Shear steady state

Shearing and

Shearing flow

State shear

State vector

Steady shear flow

Steady state flux

Steady-state flux vector

Steady-state shearing

The Steady State

The flow state

The flux

The heat-flux vector

Vectors in

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