This classic work continues to offer a comprehensive treatment of the theory of univariate and tensor-product splines. It will be of interest to researchers and students working in applied analysis, numerical a
Basic Functions of the TI 83 星级: 9 页 spline funtions Basic theory 星级: 600 页 Basic Functions 星级: 34 页 Spline Functions - Basic Theory, 3rd edition (Cambridge University, 2007, 0521705126) 星级: 600 页 Spline FunctionsBasic Theory3rd editionLarry L SchumakerCUP2007 星级: 600...
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Spline Functions: Basic Theory (2007) SchumakerL.L. Spline Functions: Computational Methods (2015) RoeR. et al. Improving the speed of volumetric density map generation via cubic spline interpolation J. Mol. Graph. Model. (2021) HeY.Y. et al. Uncertainty analysis of wind power probability ...
The theory of box-splines (polynomial, exponential, etc.) and the theory of simplex splines are completely different since they are based on finite-dimensional spaces of functions while we are using solutions of elliptic equations which are infinite dimensional space. On the other hand, the RBFs...
L. 2007. Spline Functions: Basic Theory. 3rd ed. Cambridge: Cambridge University Press. https://doi.org/ 10.1017/CBO9780511618994. Also see [R] npregress series — Nonparametric series regression [R] npregress series postestimation — Postestimation tools for npregress series [R] npregress ...
Schumaker, L.L.: Spline functions: Basic theory. Krieger Publishing Company, Malabar FL (1993) 78. Scopus: Elsevier https://www.scopus.com 79. Speleers, H.: Hierarchical spline spaces: quasi-interpolants and local approximation estimates. Adv. Comput. Math. 43, 235–255 (2017) 123 ANNALI...
Spline functions: basic theory, Wiley, New York (1981) Google Scholar Schüller et al., 2003 R. Schüller, T. Solbakken, S. Selmer-Olsen Evaluation of Multiphase Flow Rate Models for Chokes Under Subcritical Oil/Gas/Water Flow Conditions SPEProduction & Facilities, 18(3) (2003), pp. 170-...
Schumaker. "Spline Functions: Basic Theory". John Wiley & Sons, pp. 484-500, 1981. Mannheim. "On Interpolation by Generalized Planar Splines I: The Polynomial Case." Computing, vol. 42, pp. 187-194, 1989. Lee et al. "Image Surface Approximation with Irregular Samples." ...