Abstract
Abstract An alternative numerical method is presented for solving the three-dimensional triple-deck equations for flows with strong viscous—inviscid interaction. This method is useful in computing 3-D nonlinear flows in which surface integral conditions such as those used in previous finite difference methods or the spectral method are not feasible. The method works well when applied to a variety of obstacle shapes and it agrees favorably with solutions to interacting flows obtained by other numerical methods.
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