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International Conference on Shape Modeling and Applications 2002 (SMI'02)
Recursive Subdivision and Hypergeometric Functions
Banff, Canada
May 17-May 22
ISBN: 0-7695-1546-0
We describe a method for efficient calculation of coefficients or subdivision schemes. We work on the unit sphere and we express the z-oordinate of all the existing points as power series in the variable cos?. Any linear combination of them is also a power series in cos? and, by solving a linear system, we determine the linear combination that will give the smoothest interpolation the sphere at a particular point.
Index Terms:
Subdivision, Chebyshev polynomials, hyperge-ometric functions.
Citation:
I. P. Ivrissimtzis, N. A. Dodgson, M. A. Sabin, "Recursive Subdivision and Hypergeometric Functions," smi, pp.29, International Conference on Shape Modeling and Applications 2002 (SMI'02), 2002
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