Extension of the momentum integral method to three-dimensional viscous-inviscid interactions
Abstract
The Lees-Reeves method as modified by Georgeff was used to develop a technique of predicting the nature of three-dimensional viscous-inviscid interactions. This method included three-dimensional adiabatic and nonadiabatic flows with zero transverse flow gradient. Cohen-Reshotko similarity solutions for two-dimensional flow were used to derive two new profile functions applicable for three-dimensional flow.-
- Publication:
-
AIAA Journal
- Pub Date:
- November 1974
- DOI:
- 10.2514/3.49557
- Bibcode:
- 1974AIAAJ..12.1603G
- Keywords:
-
- Entire Functions;
- Inviscid Flow;
- Momentum Theory;
- Similarity Theorem;
- Three Dimensional Flow;
- Viscous Flow;
- Adiabatic Flow;
- Axisymmetric Flow;
- Boundary Layer Flow;
- Flow Theory;
- Interactions;
- Laminar Flow;
- Partial Differential Equations;
- Two Dimensional Flow;
- Fluid Mechanics and Heat Transfer