Computational fluid mechanics is a relatively new area of specialization. The discipline deals with the numerical simulation of flow by solving the governing conservation equations--usually in partial differential form--numerically on a high-speed digital computer. In recent years the trend has been toward greater reliance on computer simulations for supplying the information needed in the design of engineering devices. This trend can be largely explained by economics. Over the years, computer speed has increased much more rapidly than computer costs. The net effect has been a significant decrease in the cost of performing a given calculation; in fact, the reduction has been at least a factor of 10 every 8 years. On the other hand, the costs of performing experiments have been steadily increasing in recent years due to the general inflation rate, the rising cost of energy required to power experimental facilities, and the increasingly severe operating conditions found in recent applications.
In addition to economics, computer predictions offer other important advantages. Once a computer algorithm has been developed, a computational study can be performed with remarkable speed, often allowing the designer to study the implications of many different configurations in less than a day to choose the optimal design. The corresponding experimental investigation is likely to take a very long time. In addition, a computer solution to a problem gives detailed information. It can provide values of all the relevant variables throughout the domain of interest, including quantities that are difficult or impossible to measure experimentally. Naturally, it's important to make as many comparisons of the numerical predictions with experimental data as possible in order to establish the validity of the numerical formulation.
Current projects (application areas denoted by information in parentheses) in Computational Fluid Dynamics include:
the numerical prediction of stagnation region heat transfer in unsteady
flow fields (gas turbine engines)
| numerical simulation of liquid sloshing in spin-stabilized satellites
(many space applications, ship hydrodynamics, transportation of liquids)
| numerical modeling of turbulent jets in a cross flow (vertical and
short take-off and landing aircraft)
| a velocity-vorticity method for computing three-dimensional inviscid flows
in complex geometries with applications to the launch configuration of the
space shuttle (general complex geometries arising in aerodynamic applications
including flow about complete aircraft)
| a primitive variable, strongly implicit calculation procedure for
viscous flows at all speeds (a general Navier-Stokes solution technique for
unsteady two- and three-dimensional flows)
| an unsteady boundary-layer numerical method for internal and external
flows with applications to fortification schemes for the Navier-Stokes
equations (turbomachinery, heat exchangers, flows in propulsion systems)
| simulation of internal viscous flows using unstructured grids
(turbomachinery).
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