A Semi-Implicit, Three-Dimensional Model for Estuarine ... - USGS

154 A Semi-Implicit, Three-Dimensional Model for Estuarine Circulation
Officer, C.B., 1976, Physical oceanography of estuaries (and associated coastal waters): New York, Wiley-Interscience, 465 p.
Officer, C.B., 1977, Longitudinal circulation and mixing relations in estuaries, chap. 1 of Studies in geophysics—estuaries,
geophysics, and the environment: Washington, D.C., National Academy of Sciences, p. 13−21.
Oppe, T.C., Joubert, W.D., and Kincaid, D.R., 1988, NSPCG user’s guide version 1.0—A package for solving large sparse linear
systems by various iterative methods: University of Texas at Austin, Center for Numerical Analysis, Report no. CNA-216,
82 p.
Owen, A., 1980, A three-dimensional model of the Bristol Channel: American Meteorological Society, Journal of Physical
Oceanography, v. 10, no. 8, p. 1290−1302.
Pearson, C.E., and Winter, D.F., 1977, On the calculation of tidal currents in homogeneous estuaries: American Meteorological
Society, Journal of Physical Oceanography, v. 7, p. 520−531.
Phillips, N.A., 1957, A coordinate system having some special advantages for numerical forecasting: Journal of Meteorology,
v. 14, no. 2, p. 184−185.
Phillips, N.A., 1959, An example of non-linear computational stability, in Bolin, B., ed., The atmosphere and the sea in motion:
Rossby Memorial Volume, New York, Rockefeller Institute Press, p. 501−504.
Ponce, V.M., and Yabusaki, S.B., 1980, Mathematical modeling of circulation in two-dimensional plane flow: Civil Engineering
Department, Engineering Research Center, Colorado State University, Fort Collins, Report CER79-80VMP-SBY59, 289 p.
Ponce, V.M., and Yabusaki, S.B., 1981, Modeling circulation in depth-averaged flow: American Society of Civil Engineers, Journal
of the Hydraulics Division, v. 107, no, HY11, p. 1501−1518.
Pond, Stephen, and Pickard, G.L., 1986, Introductory dynamical oceanography (2nd ed., reprinted with corrections): Oxford,
Pergamon, 329 p.
Prandtl, Ludwig, 1925, Bericht über Untersuchungen zur ausgebildeten Turbulenz [Report about investigations on fully developed
turbulence]: Zeitschrift für Angewandte Mathematik und Mechanik [Journal for Applied Mathematics and Mechanics], v. 5,
p. 136−139.
Preissmann, Alexandre, 1961, Propagation des intumescences dans les canaux et rivières [Propagation of translatory waves in
channels and rivers], in Proc. 1st Congres de l’Assoc. Française de Calcul [Proceedings 1st Congress of the French
Association for Computation] Grenoble, France, p. 433−442.
Pritchard, D.W., 1956, The dynamic structure of a coastal plain estuary: Journal of Marine Research, v. 15, no. 1, p. 33−42.
Pritchard, D.W., 1971a, Three-dimensional models, in Ward, G.H., Jr., and Espey, W.H., Jr., eds., Estuarine modeling—An
assessment, Chapter II—hydrodynamic models: Tracor, Inc., Austin, Tex. [Available from National Technical Information
Service, Springfield, VA 22161 as NTIS Report PB-206 807, p. 5−21.]
Pritchard, D.W., 1971b, Two-dimensional models, in Ward, G.H., Jr., and Espey, W.H., Jr., eds., Estuarine modeling—An
assessment, Chapter II—hydrodynamic models: Tracor, Inc., Austin, Tex. [Available from National Technical Information
Service, Springfield, VA 22161 as NTIS Report PB-206 807, p. 22−33.]
Reid, R.O., Vastano, A.C., Whitaker, R.E., and Wanstrath, J.J., 1977, Experiments in storm surge simulation, in Goldberg, E.D.,
McCave, I.N., O’Brien, J.J., and Steele, J.H., eds., The Sea: New York, Wiley, v. 6, p. 145−168.
Reynolds, Osborne, 1894, On the dynamical theory of incompressible viscous fluids and the determination of the criterion:
Philosophical Transactions of the Royal Society of London, Series A, no. 186, p. 123−161.
Reynolds, W.C., 1976, Computation of turbulent flows: Annual Review of Fluid Mechanics, v. 8, p. 183−208.