
doi: 10.1137/0701011
The purpose of this note is to give a simple and relatively brief proof that it is possible to "factor out" zeros common to the numerator and de? nominator of a ratio of trigonometric polynomials. This result is needed in the paper of Cheney and Loeb [1, Lemma 9] where a different and longer proof is given. Let Tk be the set of trigonometric polynomials with real coefficients of proper degree k, i.e., t ? Tk , if, and only if,
approximation and series expansion
approximation and series expansion
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