Smoothing exponential-polynomial splines for multiexponential decay data
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Publication:6557285
DOI10.14658/pupj-drna-2019-1-9zbMATH Open1540.65047MaRDI QIDQ6557285
Rosanna Campagna, Costanza Conti, Salvatore Cuomo
Publication date: 18 June 2024
Published in: Dolomites Research Notes on Approximation (Search for Journal in Brave)
Cites Work
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- Mixed hyperbolic/trigonometric spaces for design
- On multi-degree splines
- Performance comparison of numerical inversion methods for Laplace and Hankel integral transforms in engineering problems
- Optimal bases for a class of mixed spaces and their associated spline spaces
- Un metodo per la costruzione di smoothing splines naturali mono e bidimensionali
- Construction of B-splines for generalized spline spaces generated from local ECT-systems
- Constructing totally positive piecewise Chebyshevian B-spline bases
- Piecewise extended Chebyshev spaces: a numerical test for design
- ReLaTIve. An Ansi C90 software package for the Real Laplace Transform Inversion
- Design or not design? A numerical characterisation for piecewise Chebyshevian splines
- An efficient algorithm for regularization of Laplace transform inversion in real case
- On the numerical inversion of the Laplace transform for nuclear magnetic resonance relaxometry
- A smoothing spline that approximates Laplace transform functions only known on measurements on the real axis
- Quality assurance of Gaver’s formula for multi-precision Laplace transform inversion in real case
- Algorithm 946
- Computation of Smoothing and Interpolating Natural Splines via Local Bases
- A Flexible B‐Spline Model for Multiple Longitudinal Biomarkers and Survival
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