Matrices for the Direct Determination of the Barycentric Weights of Rational Interpolation
.- Let x 0 ; : : : ; xN be N +1 values of a real (or complex) variable x. Every rational interpolant r of a function f with numerator and denominator degrees N can be written in its barycentric form r(x) = N X k=0 u k x \Gamma x k f k , N X ...
Hans D. Mittelmann, Jean-Paul Berrut
core
Absolutely minimal semi-Lipschitz extensions. [PDF]
Daniilidis A, Lê TM, Venegas FM.
europepmc +1 more source
MedLesSynth-LD: Lesion synthesis using physics-based noise models for robust lesion segmentation in low-data medical imaging regimes. [PDF]
Narayanan R, Sundaresan V.
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Bivariate Spline Interpolation with Optimal Approximation Order
Let \Delta be a triangulation of some polygonal domain\Omega ae R 2 and let S r q (\Delta) denote the space of all bivariate polynomial splines of smoothness r and degree q with respect to \Delta. We present a Hermite type interpolation scheme for S
G. Nürnberger +2 more
core
UNISELF: A unified network with instance normalization and self-ensembled lesion fusion for multiple sclerosis lesion segmentation. [PDF]
Zhang J +12 more
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Sparse Polynomial Interpolation in Non-standard Bases
In this paper, we consider the problem of interpolating univariate polynomials over a field of characteristic zero that are sparse in (a) the Pochhammer basis or, (b) the Chebyshev basis.
B. David Saunders, Y. N. Lakshman
core
A Flow-based Truncated Denoising Diffusion Model for super-resolution Magnetic Resonance Spectroscopic Imaging. [PDF]
Dong S +14 more
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Cascaded Multi-path Shortcut Diffusion Model for Medical Image Translation. [PDF]
Zhou Y +9 more
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Multi-part segmentation for porcine offal inspection with auto-context and adaptive atlases.
McKenna S +3 more
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