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A Hilbertian approach to quasi interpolation methods
Neural Parallel Sci. Comput., 1997An abstract approach to quasi-interpolation methods based on the Hilbertian theory of integral kernels is developed. The error estimates in the energy norm are obtained for the relevant quasi-interpolants. A new approximating operator adapted to the data function, satisfying given boundary conditions, is introduced.
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The method of left Baskakov quasi-interpolants.
2002Summary: The optimal degree of approximation of the method of Baskakov operators \(V_n\) on the space \(C_b[0,\infty)\) is known to be \(O(n^{-1})\). In order to obtain much faster convergence, a family of intermediate operators between \(V_n\) and the identity operator, the so-called left Baskakov quasi-interpolants \(V_n^{(k)}\) in the sense of ...
Mache, Petra, Muller, Manfred
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Quasi-interpolation for analysis-suitable T-splines
Computer Aided Geometric Design, 2022Hongmei Kang
exaly
High accuracy multiquadric quasi-interpolation
Applied Mathematical Modelling, 2011Chun-Gang Zhu
exaly
Bivariate quartic spline spaces and quasi-interpolation operators
Journal of Computational and Applied Mathematics, 2006Ren-Hong Wang
exaly

