HOPS Free Surface Primitive Equation Model
Implementation of a free surface extension to HOPS PE
Remove rigid-lid approximation and explicitly maintain surface pressure.
Allow vertical levels to deform according to free surface,
related to surface pressure via hydrostatic equation.
Compute surface pressure with Dukowicz & Smith algorithm
- implicit in time for greater stability
- split-time algorithm to enable use of efficient conjugate gradient
solvers
Adapt for use in
HOPS
- synoptic initialization
- open boundary conditions
- including barotropic tidal forcing
- assimilation
- two-way nesting
Testing the free surface extension to HOPS PE
Use available validation data sets to demonstrate at least
equivalent skill between rigid-lid HOPS PE & free surface HOPS PE
Stage tests in order of increasing importance of free surface effects.
- MREA-03/BP-03 Results
- AOSN-II Results
Adding tides
Force open boundaries with a first estimate of principal tidal constituents
obtained via shallow water model in a 2-step process
- Global
TPXO5 (Egbert, Bennett et al.)
- Nesting regional
OTIS
inversion using tidal-gauges and TPXO5
at open boundaries
For further details, see
http://mseas.mit.edu/archive/leslie/AOSNII/TIDES/
References
- Dukowicz, J. K. and R. D. Smith (1994)
- Implicit Free-Surface Method for the Bryan-Cox-Semtner Ocean Model,
J. Geophys. Res., 99, 7991-8014.
- Dukowicz, J.K., R. D. Smith and R.C. Malone (1993)
- A Reformulation and Implementation of the Bryan-Cox-Semtner Ocean Model on the Connection Machine, J. Atmos. Ocean. Tech., 10, 195-208.
- Smith, R. D., J. K. Dukowicz, and R. C. Malone (1992)
- Parallel Ocean General Circulation Modeling, Physica D,
60, 38-61.