Kolmogorov widths of an intersection of anisotropic finite-dimensional balls: case $2\le q_j<\infty$

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1. Verfasser: Vasil'eva, A. A.
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Veröffentlicht: 2025
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author Vasil'eva, A. A.
author_facet Vasil'eva, A. A.
contents Order estimates for the Kolmogorov $n$-widths of $\cap _{α\in A}ν_αB^{\overline{k}}_{\overline{p}}$ in $l^{\overline{k}} _{\overline{q}}$ are obtained; here $\overline{q}=(q_1, \, \dots, \, q_d)$, $2\le q_j<\infty$, $j=1, \, \dots, \, d$.
format Preprint
id arxiv_https___arxiv_org_abs_2502_05131
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Kolmogorov widths of an intersection of anisotropic finite-dimensional balls: case $2\le q_j<\infty$
Vasil'eva, A. A.
Functional Analysis
Order estimates for the Kolmogorov $n$-widths of $\cap _{α\in A}ν_αB^{\overline{k}}_{\overline{p}}$ in $l^{\overline{k}} _{\overline{q}}$ are obtained; here $\overline{q}=(q_1, \, \dots, \, q_d)$, $2\le q_j<\infty$, $j=1, \, \dots, \, d$.
title Kolmogorov widths of an intersection of anisotropic finite-dimensional balls: case $2\le q_j<\infty$
topic Functional Analysis
url https://arxiv.org/abs/2502.05131