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A chebyshev semi-iterative approach for accelerating projective and position-based dynamics
ACM Transactions on Graphics, 2015Huamin Wang
exaly
Cosmographic analysis with Chebyshev polynomials
Monthly Notices of the Royal Astronomical Society, 2018Salvatore Capozziello +2 more
exaly
Efficient Chebyshev spectral methods for solving multi-term fractional orders differential equations
Applied Mathematical Modelling, 2011Ali Bhrawy
exaly
Hermite interpolation on Chebyshev nodes
Summary: Let \(H_{2n+1}(f;x)\) be the value of the Hermite interpolation operator of degree \(2n+1\) constructed on the nodes \(x_k= \cos k\pi/n\), \(k=0,1, \dots,n\) at the function \(f(x)\in C^2[-1,1]\). Norm estimates for the interpolation operators are derived and it is proved that \(H_{2n+1}(f;x)\) converges in the \(C^1\)-norm to \(f(x)\).openaire +1 more source

