Page 434 - Modelling in Transport Phenomena A Conceptual Approach

414 CHAPTER 9. STEADY MICROSCOPIC BtLLANcEs WITH GEN.

SUGGESTED REFERENCES FOR FURTHER
STUDY

Brodkey, R.S. and H.C. Hershey, 1988, Transport Phenomena: A Unified
Approach, McGraw-Hill, New York.

Cussler, E.L., 1997, Diffusion - Mass Transfer in Fluid Systems, Td Ed., Cambridge
University Press, Cambridge.

Fahien, R.W., 1983, Fundamentals of Transport Phenomena, McGraw-Hill, New
York.
Geankopli, J., 1983, Transport Processes - Momentum, Heat, and Mass, Allyn
and Bacon, Boston.
Hines, A.L. and R.N. Maddox, 1985, Mass Transfer - Fundamentals and Applica-
tions, PrenticeHall, Englewood Cliffs, New Jersey.

Incropera, F.P. and D.P. DeWitt, 1996, Fundamentals of Heat and Mass Transfer,
4th Ed., Wiley, New York.

Middleman, S., 1998, An Introduction to Mass and Heat Transfer - Principles of
Analysis and Design, Wiley, New York.

Seader, J.D. and E.J. Henley, 1998, Separation Process Principles, Wiley, New
York.

Shah, R.K. and A.L. London, 1978, Laminar Flow Forced Convection in Ducts,
Advances in Heat Transfer, Academic Press, New York.

PROBLEMS

9.1 The hydrostatic pressure distribution in Auids can be calculated from the
equation
dP
- 'PS%
dr
where
g if positive z is in the direction of gravity
S% = { -g if positive z is in the direction opposite to gravity