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The Chebyshev propagator for quantum systems
Computer Physics Communications, 1999zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Chebyshev Systems of Minimal Degree
SIAM Journal on Mathematical Analysis, 1984Let \(\{f_ i\}^ n\!_ 0\) be a set of continuous real valued functions on [a,b]. In the paper it is proved that the functions \(f_ if_ j\), \(i,j=0,...,n\) form a Chebyshev system of minimal degree \(2n+1\) iff the functions \(f_ i\) are of the form \(f_ i(x)=\omega(x)(u(x))^ i, i=0,...,n\) where \(\omega\) (x)\(\neq 0\), \(x\in [a,b]\) and u(x) is a ...
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