Bejan number

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There are two Bejan numbers (Be) in use, named after Duke University professor Adrian Bejan in two scientific domains: thermodynamics and fluid mechanics.

Contents

[edit] Thermodynamics

In the context of thermodynamics, the Bejan number is the ratio of heat transfer irreversibility to total irreversibility due to heat transfer and fluid friction:[1]

Be=\frac{\dot S'_{gen, \Delta T}}{\dot S'_{gen, \Delta T}+ \dot S'_{gen, \Delta p}}

where

\dot S'_{gen, \Delta T} is the entropy generation contributed by heat transfer
\dot S'_{gen, \Delta p} is the entropy generation contributed by fluid friction.

[edit] Fluid mechanics and heat transfer

In the context of fluid mechanics and heat transfer. the Bejan number is the dimensionless pressure drop along a channel of length L:[2]

Be=\frac{\Delta P . L^2} {\mu \alpha}

where

μ is the dynamic viscosity
α is the thermal diffusivity

The Be number plays in forced convection the same role that the Rayleigh number plays in natural convection.

[edit] See also

[edit] References

  1. ^ Paoletti, S.; Rispoli, F.; Sciubba, E. (1989). "Calculation of exergetic losses in compact heat exchanger passager". ASME AES-Vol. 10 (2): 21–29. 
  2. ^ Bhattacharjee, S.; Grosshandler, W. L. (1988). "The formation of wall jet near a high temperature wall under microgravity environment". ASME 1988 National Heat Transfer Conference 96: 711–716. Bibcode 1988nht.....1..711B. 

[edit] Further reading

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