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Theorems of Korovkin and Stone-Weierstrass
1989Let Δ = [a, b] be a closed interval in ℝ. The classical approximation theorem of Weierstrass (1885) asserts that any f ∈ C(Δ) can be approximated uniformly by polynomials, i.e., for any є > 0 there exists a polynomial Pє such that |f(x)–Pє (x) | < є holds for all x ∈ Δ.
openaire +1 more source
Experimental quantum key distribution certified by Bell's theorem
Nature, 2022David Nadlinger +2 more
exaly
An operator version of the Korovkin theorem revisited
Journal of Mathematical Analysis and ApplicationsAbderraouf Dorai
semanticscholar +1 more source
An Abstract Version of the Korovkin Theorem via $${\mathcal{A}}$$A-summation process
, 2015Ö. G. Atlihan, E. Tas
semanticscholar +1 more source
A Korovkin theorem for Schwarz maps onC*-algebras
, 1977A. Robertson
semanticscholar +2 more sources
Verification of the Crooks fluctuation theorem and recovery of RNA folding free energies
Nature, 2005Felix Ritort, Christopher Jarzynski
exaly

