Annihilation operators for exponential spaces in subdivision
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Publication:2073073
DOI10.1016/j.amc.2021.126796OpenAlexW3215105855WikidataQ115598074 ScholiaQ115598074MaRDI QIDQ2073073
Lucia Romani, Sergio López-Ureña, Constanza Conti
Publication date: 27 January 2022
Published in: Applied Mathematics and Computation (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2012.09485
Numerical approximation and computational geometry (primarily algorithms) (65Dxx) Approximations and expansions (41Axx) Nontrigonometric harmonic analysis (42Cxx)
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A shape preserving \(C^2\) non-linear, non-uniform, subdivision scheme with fourth-order accuracy ⋮ Reproduction capabilities of penalized hyperbolic-polynomial splines
Cites Work
- Building blocks for designing arbitrarily smooth subdivision schemes with conic precision
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- Exponential box splines
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- Anisotropic bivariate subdivision with applications to multigrid
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- Exponential polynomial reproducing property of non-stationary symmetric subdivision schemes and normalized exponential B-splines
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- Joint spectral radius and ternary Hermite subdivision
- Non-stationary subdivision schemes: state of the art and perspectives
- A hybrid non-stationary subdivision scheme based on triangulation
- Bivariate two-band wavelets demystified
- Creating a bridge between cardinal B\(r\)-spline fundamental functions for interpolation and subdivision
- Nonlinear stationary subdivision schemes reproducing hyperbolic and trigonometric functions
- Level-dependent interpolatory Hermite subdivision schemes and wavelets
- Subdivision-based isogeometric analysis for second order partial differential equations on surfaces
- Multiresolution Subdivision Snakes
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