Quadratic spline quasi-interpolants on bounded domains of .
Sablonnière, P. (2003)
Rendiconti del Seminario Matematico
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Displaying similar documents to “Univariate spline quasi-interpolants and applications to numerical analysis.”
Quadratic spline quasi-interpolants on bounded domains of .
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A. Back, A. Crestetto, A. Ratnani, E. Sonnendrücker (2011)
ESAIM: Proceedings
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Isogeometric analysis has been developed recently to use basis functions resulting from the CAO description of the computational domain for the finite element spaces. The goal of this study is to develop an axisymmetric Finite Element PIC code in which specific spline Finite Elements are used to solve the Maxwell equations and the same spline functions serve as shape function for the particles. The computational domain itself is defined using ...
On optimal nodal splines and their applications.
Dagnino, C., Demichelis, V., Santi, Elisabetta (2003)
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Yuriy Volkov (2012)
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We study the problem of interpolation by a complete spline of 2n − 1 degree given in B-spline representation. Explicit formulas for the first nand the last ncoefficients of B-spline decomposition are found. It is shown that other B-spline coefficients can be computed as a solution of a banded system of an equitype linear equations.
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Acta Universitatis Palackianae Olomucensis. Facultas Rerum Naturalium. Mathematica
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Martin Marsden (1979)
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