The steady state NavierΒ±Stokes equations are solved in transonic Β―ows using an elliptic formulation. A segregated solution algorithm is established in which the pressure correction equation is utilized to enforce the divergence-free mass Β―ux constraint. The momentum equations are solved in terms of
Curve and Surface Generation and Refinement Based on a High Speed Derivative Algorithm
β Scribed by P.V. Sankar; M.J. Silbermann; L.A. Ferrari
- Publisher
- Elsevier Science
- Year
- 1994
- Weight
- 376 KB
- Volume
- 56
- Category
- Article
- ISSN
- 1049-9652
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β¦ Synopsis
We propose an efficient algorithm for the refinement of curves and surfaces using simple knot B-splines. We develop a high speed algorithm for the computation of the (r) th derivative of an (r) th order spline and demonstrate that the inverse of this algorithm leads to an efficient refinement algorithm which is an order of magnitude faster than the well known Oslo algorithm. We show how the high speed derivative algorithm can also be used to directly generate spline curves and surfaces much more efficiently than linear combination algorithms and forward differencing.
c 1993 Academic Press, Inc.
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