Estimates of Kolmogorov’s ɛ-entropy for compact sets of infinitely differentiable aperiodic functions (Babenko’s problem)

被引：0

作者：

V. N. Belykh

机构：

[1] Sobolev Institute of Mathematics,

[2] Academy of Sciences,undefined

来源：

Doklady Mathematics | 2013年 / 88卷

关键词：

DOKLADY Mathematic; Binary Logarithm; Chebyshev Approximation; Gevrey Class; Jackson Inequality;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：503 / 507

页数：4

共 37 条

[1] Estimates of Kolmogorov's E⟩-entropy for compact sets of infinitely differentiable aperiodic functions (Babenko's problem)
Belykh, V. N.
DOKLADY MATHEMATICS, 2013, 88 (02) : 503 - 507
[2] On Kolmogorov's ε-Entropy for a Compact Set of Infinitely Differentiable Aperiodic Functions (Babenko's Problem)
Belykh, V. N.
DOKLADY MATHEMATICS, 2018, 98 (02) : 416 - 420
[3] On Kolmogorov’s ε-Entropy for a Compact Set of Infinitely Differentiable Aperiodic Functions (Babenko’s Problem)
V. N. Belykh
Doklady Mathematics, 2018, 98 : 416 - 420
[4] Asymptotics of Kolmogorov’s ɛ-entropy for some classes of infinitely differentiable periodic functions (Babenko’s problem)
V. N. Belykh
Doklady Mathematics, 2010, 81 : 293 - 297
[5] Asymptotics of Kolmogorov's E⟩-entropy for some classes of infinitely differentiable periodic functions (Babenko's problem)
Belykh, V. N.
DOKLADY MATHEMATICS, 2010, 81 (02) : 293 - 297
[6] The Absolute Ε-Entropy of a Compact Set of Infinitely Differentiable Aperiodic Functions
V. N. Belykh
Siberian Mathematical Journal, 2018, 59 : 947 - 959
[7] The Absolute -Entropy of a Compact Set of Infinitely Differentiable Aperiodic Functions
Belykh, V. N.
SIBERIAN MATHEMATICAL JOURNAL, 2018, 59 (06) : 947 - 959
[8] Estimates of the Kolmogorov widths for classes of infinitely differentiable periodic functions
A. S. Serdyuk
Ukrainian Mathematical Journal, 1997, 49 (12) : 1919 - 1926
[9] Estimates of Alexandrov's n-Width of a Compact Set for Some Infinitely Differentiable Periodic Functions
Belykh, V. N.
DOKLADY MATHEMATICS, 2023, 107 (01) : 4 - 8
[10] Estimates of Alexandrov’s n-Width of a Compact Set for Some Infinitely Differentiable Periodic Functions
V. N. Belykh
Doklady Mathematics, 2023, 107 : 4 - 8

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