A. Gomide. Splines Polinomiais N~ao Homog^eneos na Esfera. PhD thesis, Institute of Computing, University of Campinas, May 1999. (In Portuguese).  Home/Search Document Not in Database Summary Related Articles Check |
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Approximation Error Maps - Gomide, Stolfi (2002) Self-citation (Gomide) (Correct)
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A. Gomide. Splines Polinomiais N~ao Homog^eneos na Esfera. PhD thesis, Institute of Computing, University of Campinas, May 1999. (In Portuguese).
Approximation Error Maps - Gomide, Stolfi (2001) Self-citation (Gomide) (Correct)
....(C 0 ) trigonometric splines on eight unequal intervals, tested with the space of trigonometric polynomials of order 16. Approximation error maps 15 5. 3 Homogeneous spherical splines of degree 2 In this and the following examples, the approximation spaces are spherical polynomial splines [4, 3, 2] of continuity class zero and various degrees, homogeneous and non homogeneous, de ned on the regular icosahedral triangulation T of the sphere S 2 . Figure 19 shows the approximation error map A;F (p) for the homogeneous spherical spline space A = H 2 0 [T ] S 2 , which has dimension 42. ....
Anamaria Gomide. Splines Polinomiais N~ao Homog^eneos na Esfera. PhD thesis, Institute of Computing, University of Campinas, May 1999.
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