A few remarks on recurrence relations for geometrically continuous piecewise Chebyshevian B-splines
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Publication:834648
DOI10.1007/s11075-008-9240-5zbMath1175.41008OpenAlexW2065165162MaRDI QIDQ834648
Publication date: 27 August 2009
Published in: Numerical Algorithms (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11075-008-9240-5
recurrence relationsB-splinesChebyshev spacesconnection matricesgeometric designblossomsde Boor algorithm
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Cites Work
- The geometry of Tchebycheffian splines
- On the equivalence between existence of \(B\)-spline bases and existence of blossoms
- Extended Chebyshev piecewise spaces characterised via weight functions
- Blossoms are polar forms
- Understanding recurrence relations for Chebyshevian B-splines via blossoms
- Ready-to-blossom bases and the existence of geometrically continuous piecewise Chebyshevian B-splines
- A recurrence relation for Chebyshevian B-splines
- Blossoming: A geometrical approach
- Blossoms and optimal bases
- de Boor-fix dual functionals and algorithms for Tchebycheffian B-spline curves
- A recurrence formula for generalized divided differences and some applications
- Computing ECT-B-splines recursively
- ECT-B-splines defined by generalized divided differences
- Chebyshev splines beyond total positivity
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