Strict s-numbers of non-compact Sobolev embeddings into continuous functions

DOI10.1007/s00365-018-9448-0OpenAlexW3105505252MaRDI QIDQ2324622

Jan Lang, Vít Musil

Publication date: 11 September 2019

Published in: Constructive Approximation (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1709.01404

zbMATH Keywords

Sobolev embeddings\(s\)-numbersnon-compactness

Mathematics Subject Classification ID

Riesz operators; eigenvalue distributions; approximation numbers, (s)-numbers, Kolmogorov numbers, entropy numbers, etc. of operators (47B06) Integral operators (47G10)

Related Items (4)

Embeddings between Lorentz sequence spaces are strictly but not finitely strictly singular ⋮ Measures of non-compactness and Sobolev-Lorentz spaces ⋮ Non-compact embeddings of Sobolev spaces ⋮ Different degrees of non-compactness for optimal Sobolev embeddings

Cites Work

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• Eigenvalues, embeddings and generalised trigonometric functions
• Finitely strictly singular operators between James spaces
• Sobolev embeddings into BMO, VMO, and \(L_{\infty}\)
• On multidimensional curves with Hilbert property
• Convergence with Hilbert's space filling curve
• Banach space theory. The basis for linear and nonlinear analysis
• Bernstein numbers of embeddings of isotropic and dominating mixed Besov spaces
• Spacefilling curves and the planar travelling salesman problem
• Injectively A-Compact Operators, Generalized Inner Entropy Numbers, and Gelfand Numbers
• s-Numbers of operators in Banach spaces
• Measures of non–compactness of classical embeddings of Sobolev spaces
• History of Banach Spaces and Linear Operators

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