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- W2052346187 abstract "Summary This problem has been treated by various writers by successive approximation from the potential flow solution. The following method is practically just as laborious as previous methods but has the theoretical advantages of (a) using the exact hodograph equations of flow, and (b) giving a sequence of equations for the coefficients in the expansion in powers of “q” (“q” is the local stream velocity with the velocity of sound at infinity taken as unity). From these equations each coefficient may be determined in terms of those preceding. The two-series giving the distribution of q along the boundary of the cylinder and along the axis of x, together with the two hodograph expressions for the rectangular co-ordinates, are all expansions of the true analytic solution, but unfortunately a parameter “b 1,” which may be expanded in powers of “ u” the Mach number, is involved. Unless, which is in fact so up to the term q 5 for the circular boundary, b 1 occurs only as a linear factor in the second of these ..." @default.
- W2052346187 created "2016-06-24" @default.
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- W2052346187 date "1945-07-01" @default.
- W2052346187 modified "2023-09-26" @default.
- W2052346187 title "LX. Expansion in series of the exact solution for compressible flow past a circular or an elliptic cylinder" @default.
- W2052346187 doi "https://doi.org/10.1080/14786444508520933" @default.
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