Pages that link to "Item:Q1397478"
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The following pages link to Kolmogorov and linear widths of weighted Sobolev-type classes on a finite interval (Q1397478):
Displaying 16 items.
- Kolmogorov \(n\)-widths of function classes induced by a non-degenerate differential operator: a convex duality approach (Q255181) (← links)
- Kolmogorov widths of weighted Sobolev classes on a domain for a special class of weights (Q455598) (← links)
- Kolmogorov widths of weighted Sobolev classes on closed intervals (Q635622) (← links)
- Information Kolmogorov width for the intersection of Sobolev classes (Q881153) (← links)
- Infinite dimensional Kolmogorov width and optimal interpolation on Sobolev--Wiener space (Q1206065) (← links)
- Estimation of the Kolmogorov \(N\)-widths for certain compacts in the strengthened Sobolev spaces (Q1390381) (← links)
- Shape preserving widths of Sobolev-type classes of \(s\)-monotone functions on a finite interval. (Q1870917) (← links)
- Kolmogorov and linear widths of the weighted Besov classes with singularity at the origin (Q1944304) (← links)
- Kolmogorov widths of weighted Sobolev classes on a multi-dimensional domain with conditions on the derivatives of order \(r\) and zero (Q2045834) (← links)
- Kolmogorov widths of weighted Sobolev classes on an interval with conditions on the zeroth and first derivatives (Q2191996) (← links)
- Kolmogorov widths of weighted Sobolev classes on a domain for a special class of weights. II (Q2344122) (← links)
- Probabilistic linear widths of Sobolev space with Jacobi weights on \([-1,1]\) (Q2412860) (← links)
- Kolmogorov and linear widths of balls in Sobolev spaces on compact manifolds (Q2925743) (← links)
- Kolmogorov and linear widths of classes of s-monotone integrable functions (Q5477241) (← links)
- Kolmogorov widths of intersections of weighted Sobolev classes on an interval with conditions on the zeroth and first derivatives (Q5855933) (← links)
- Kolmogorov and linear widths of weighted Sobolev-type classes on a finite interval. II (Q5957492) (← links)
