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
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Novel fractional order SIDARTHE mathematical model of COVID-19 pandemic. [PDF]
Higazy M.
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Sleep-promoting neurons remodel their response properties to calibrate sleep drive with environmental demands. [PDF]
Dissel S +8 more
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Conservation of Forces and Total Work at the Interface Using the Internodes Method. [PDF]
Deparis S, Gervasio P.
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Epidemic evolution models to the test of Covid-19. [PDF]
Brandi P, Ceppitelli R, Salvadori A.
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Automated 3D reconstruction of the fetal thorax in the standard atlas space from motion-corrupted MRI stacks for 21-36 weeks GA range. [PDF]
Uus AU +9 more
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Reproducible and Interpretable Spiculation Quantification for Lung Cancer Screening. [PDF]
Choi W +5 more
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. We show that, given a histogram with n bins—possibly non-contiguous or consisting of single points—there exists a unique polynomial histopolant (polynomial of order n with bin averages equal to the histogram’s).
N. Robidoux
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Trends in IoT based solutions for health care: Moving AI to the edge. [PDF]
Greco L +4 more
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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
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