SU\G(𝔸)/K·U

An Inequality for Trigonometric Polynomials and Its Application for Estimating the Entropy Numbers

Vladimir Temlyakov

Type: Article

Publication Date: 1995-06-01

Citations: 40

DOI: https://doi.org/10.1006/jcom.1995.1012

Locations

  • Journal of Complexity - View

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Works That Cite This (34)

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+ On a sequence of trigonometric polynomials 1997 Павел Г Григорьев
+ Remez-type inequalities for the hyperbolic cross polynomials 2016 Vladimir Temlyakov
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+ PDF Chat The Supremum Norm of the Discrepancy Function: Recent Results and Connections 2013 Dmitriy Bilyk
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+ Non-linear Approximations Using Sets of Finite Cardinality or Finite Pseudo-dimension 2001 Ðinh Dũng
+ Estimates of Entropy Numbers and Gaussian Measures for Classes of Functions with Bounded Mixed Derivative 1998 Eduard Belinsky
+ On the entropy numbers of the mixed smoothness function classes 2017 Vladimir Temlyakov
+ On the Small Ball Inequality in all dimensions 2007 Dmitriy Bilyk
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+ PDF Chat Weyl numbers of embeddings of tensor product Besov spaces 2015 Van Kien Nguyen
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+ PDF Chat Entropy Numbers of the Nikol'skii—Besov-type Classes of Periodic Functions of many Variables 2019 Kateryna Pozharska

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