Simplex Spline Bases on the Powell-Sabin 12-Split: Part I

arXivDesk

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Simplex Spline Bases on the Powell-Sabin 12-Split: Part I · arXivDesk

1505.01801

over 11 years ago

Simplex Spline Bases on the Powell-Sabin 12-Split: Part II

Tom Lyche, Georg Muntingh

Numerical Analysis

1504.02628

over 11 years ago

Stable simplex spline bases for $C^3$ quintics on the Powell-Sabin 12-split

Tom Lyche, Georg Muntingh

Numerical Analysis Combinatorics

1901.06885

over 7 years ago

B-spline-like bases for $C^2$ cubics on the Powell-Sabin 12-split

Tom Lyche, Georg Muntingh

Numerical Analysis Computational Geometry

1312.0030

over 12 years ago

A Hermite interpolatory subdivision scheme for $C^2$ -quintics on the Powell-Sabin 12-split

Tom Lyche, Georg Muntingh

Numerical Analysis Computational Geometry

2603.21821

5 months ago

Isogeometric analysis with $C^1$ cubic Powell-Sabin splines

Jan Grošelj, Ada Šadl Praprotnik, Hendrik Speleers

Numerical Analysis

2608.14520

3 days ago

Comment on arXiv:2106.08363v3 [math.NA], E. Abreu, A. Espirito Santo, W. Lambert, and J. Perez, Convergence of a Lagrangian--Eulerian scheme by a weak asymptotic analysis for one-dimensional hyperbolic problems

Frederico Furtado, Felipe Pereira, Li-Ming Yeh

Numerical Analysis

Nearby in the stack

Simplex Spline Bases on the Powell-Sabin 12-Split: Part I

Claims

Methods

Limitations

Nearby in the stack

Simplex Spline Bases on the Powell-Sabin 12-Split: Part II

Stable simplex spline bases for $C^3$ quintics on the Powell-Sabin 12-split

B-spline-like bases for $C^2$ cubics on the Powell-Sabin 12-split

A Hermite interpolatory subdivision scheme for $C^2$ -quintics on the Powell-Sabin 12-split

Isogeometric analysis with $C^1$ cubic Powell-Sabin splines

Comment on arXiv:2106.08363v3 [math.NA], E. Abreu, A. Espirito Santo, W. Lambert, and J. Perez, Convergence of a Lagrangian--Eulerian scheme by a weak asymptotic analysis for one-dimensional hyperbolic problems

Simplex Spline Bases on the Powell-Sabin 12-Split: Part II

Stable simplex spline bases for $C^3$ quintics on the Powell-Sabin 12-split

B-spline-like bases for $C^2$ cubics on the Powell-Sabin 12-split

A Hermite interpolatory subdivision scheme for $C^2$ -quintics on the Powell-Sabin 12-split

Isogeometric analysis with $C^1$ cubic Powell-Sabin splines

Comment on arXiv:2106.08363v3 [math.NA], E. Abreu, A. Espirito Santo, W. Lambert, and J. Perez, Convergence of a Lagrangian--Eulerian scheme by a weak asymptotic analysis for one-dimensional hyperbolic problems