Lower Bound on the Dimension of Trivariate Splines on Cells
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Publisher
Springer International Publishing
Link
http://link.springer.com/content/pdf/10.1007/978-3-319-06404-8_18
Reference20 articles.
1. Alfeld, P., Schumaker, L., Whiteley, W.: The generic dimension of the space of $$C^1$$ C 1 splines of degree $$d \ge 8$$ d ≥ 8 on tetrahedral decompositions. SIAM J. Numer. Anal. 30, 889–920 (1993)
2. Geramita, A.V., Harbourne, B., Migliore, J.: Classifying Hilbert functions of fat point subschemes in $$\mathbb{P}^2$$ P 2 . Collect. Math. 60(2), 159–192 (2009)
3. Alfeld, P., Schumaker, L.: On the dimension of bivariate spline spaces of smoothness $$r$$ r and degree $$d=3r+1$$ d = 3 r + 1 . Numer. Math. 57, 651–661 (1990)
4. Billera, L.: Homology of smooth splines: generic triangulations and a conjecture of Strang. Trans. AMS 310, 325340 (1988)
5. Whiteley, W.: A matrix for splines. In: “Progress in Approximation Theory”. Academic Press, Boston (1991)
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