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- W2047688082 abstract "The present paper provides a fast Euler solver for the computation of internal flows. This methodology is a natural derivation of the classical lambda formulation and is based on the integration of the compatibility conditions along bicharacteristic lines, thus reducing multi-dimensional flow problems to a sequence of simple quasi one-dimensional problems. Starting from the time dependent Euler equations in vector form, the governing equations are derived for a general orthogonal coordinate system, for both two- and three-dimensional flows. The Compressible Over INcompressible (COIN) variant is also used, in order to improve the accuracy of results, and a shock fitting technique is applied to compute transonic flow cases. The resulting code is much simpler than other implicit codes developed for the lambda formulation, and provides a faster convergence to steady state conditions. The merits of the present approach are demonstrated by means of a few applications." @default.
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- W2047688082 date "1989-01-01" @default.
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- W2047688082 title "A fast Euler solver for two- and three-dimensional internal flows" @default.
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- W2047688082 doi "https://doi.org/10.1016/0045-7930(89)90005-4" @default.
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