Pages that link to "Item:Q1314518"

The following pages link to Average widths of Sobolev classes on \(\mathbb{R}^ n\) (Q1314518):

Displaying 20 items.

• Truncation and aliasing errors for Whittaker-Kotelnikov-Shannon sampling expansion (Q376833) (← links)
• A note on level-2 condition numbers (Q558006) (← links)
• Estimates for certain approximation characteristics of Nikol'skii-Besov spaces with generalized mixed smoothness (Q735998) (← links)
• Relative average widths of Sobolev spaces in \(L_2({\mathbb R}^d)\) (Q949891) (← links)
• Average width and optimal recovery of the anisotropic classes \(W^{r}H^{\alpha}({\mathbb R}^{d})\) in the metric \(C^{k}({\mathbb R}^{d})\) (Q1125591) (← links)
• Average dimension and \(\nu\)-widths of classes of functions on the whole line (Q1190533) (← links)
• Average width and optimal interpolation of the Sobolev-Wiener class \(W^ r_{pq}(\mathbb{R})\) in the metric \(L_ q(\mathbb{R})\) (Q1308801) (← links)
• On the exact values of widths of classes of functions in \(L_ 2\) (Q1363289) (← links)
• The average widths and non-linear widths of the classes of multivariate functions with bounded moduli of smoothness. (Q1566063) (← links)
• Average widths of anisotropic Besov-Wiener classes. (Q1585603) (← links)
• Widths and average widths of Sobolev classes (Q1809879) (← links)
• The average widths of Sobolev-Wiener classes and Besov-Wiener classes (Q1888704) (← links)
• Average widths of \(W^rH^\omega\) in \(C(\mathbb{R})\). (Q1908044) (← links)
• Average widths and optimal recovery of multivariate Besov classes in \(L_p (\mathbb{R}^d)\) (Q1969975) (← links)
• (Q4368018) (← links)
• (Q4719291) (← links)
• THE RESEARCH PROGRESS OF BNU GROUP ON RELATIVE WIDTHS (Q5189977) (← links)
• On exact values of \(n\)-widths in a Hilbert space (Q5930036) (← links)
• Average widths fo Sobolev-Wiener classes with mixed smoothness in \(L_q(\mathbb{R}^d)\) (Q5944204) (← links)
• Average \(B\)-width and infinite-dimensional \(G\)-width of some smooth function classes on the line (Q5955890) (← links)