Uniform Approximation by (Quantum) Polynomials

Physics – Quantum Physics

Scientific paper

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9 pages; minor improvements based on journal version; http://www.rintonpress.com/journals/qiconline.html#v11n34

Scientific paper

We show that quantum algorithms can be used to re-prove a classical theorem
in approximation theory, Jackson's Theorem, which gives a nearly-optimal
quantitative version of Weierstrass's Theorem on uniform approximation of
continuous functions by polynomials. We provide two proofs, based respectively
on quantum counting and on quantum phase estimation.

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