2015
DOI: 10.1186/s13660-015-0789-y
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Higher order derivatives of approximation polynomials on R $\mathbb{R}$

Abstract: Leviatan has investigated the behavior of higher order derivatives of approximation polynomials of a differentiable function f on [-1, 1]. Especially, when P n is the best approximation of f , he estimates the differences f (k) -P

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Cited by 4 publications
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“…Multiple types of acid sites with variant strengths have been identified to exist in lamellar MFI zeolites. [60][61][62][63] The integration of 2D lamellar MFI in the BBLM zeolite composites, spontaneously, leads to the diversification of the acidity in the resultant samples.…”
Section: Acidity Of Bblm Zeolite Compositesmentioning
confidence: 99%
“…Multiple types of acid sites with variant strengths have been identified to exist in lamellar MFI zeolites. [60][61][62][63] The integration of 2D lamellar MFI in the BBLM zeolite composites, spontaneously, leads to the diversification of the acidity in the resultant samples.…”
Section: Acidity Of Bblm Zeolite Compositesmentioning
confidence: 99%