Estimates for the Kolmogorov widths of an intersection of two balls in a mixed norm

Cites Work

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Gelfand numbers related to structured sparsity and Besov space embeddings with small mixed smoothness
Analysis II. Convex analysis and approximation theory. Transl. from the Russian by D. Newton
Widths of Hölder-Nikol'skij classes and finite-dimensional subsets in spaces with mixed norm
The Kolmogorov diameter of the intersection of classes of periodic functions and of finite-dimensional sets
Kolmogorov widths in finite-dimensional spaces with mixed norms
Kolmogorov \(n\)-width of some finite-dimensional sets in a mixed norm
Kolmogorov and linear widths of the weighted Besov classes with singularity at the origin
Kolmogorov widths of intersections of finite-dimensional balls
The product of octahedra is badly approximated in the \(\ell_{2,1}\)-metric
Kolmogorov widths of the intersection of two finite-dimensional balls in a mixed norm
NORMS OF RANDOM MATRICES AND WIDTHS OF FINITE-DIMENSIONAL SETS
KOLMOGOROV WIDTHS OF CLASSES OF PERIODIC FUNCTIONS OF ONE AND SEVERAL VARIABLES
s-Numbers of operators in Banach spaces
DIAMETERS OF SOME FINITE-DIMENSIONAL SETS AND CLASSES OF SMOOTH FUNCTIONS
Function spaces with dominating mixed smoothness
DUALITY OF CONVEX FUNCTIONS AND EXTREMUM PROBLEMS
Kolmogorov widths of an intersection of a finite family of Sobolev classes