Classifying Erdős type spaces of higher descriptive complexity

DOI10.1007/S11856-012-0113-1zbMath1297.54066OpenAlexW2151849445MaRDI QIDQ375688

Kirsten I. S. Valkenburg, Jan J. Dijkstra

Publication date: 31 October 2013

Published in: Israel Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s11856-012-0113-1

Mathematics Subject Classification ID

Topological characterizations of particular spaces (54F65)

Cites Work

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• Classification of Erdős type subspaces of nonseparable \(\ell ^p\)-spaces
• On nonseparable Erdős spaces
• Characterizing stable complete Erdős space
• The dimension of the rational points in Hilbert space
• Erdos space and homeomorphism groups of manifolds
• A CRITERION FOR ERDŐS SPACES
• Characterizing Complete Erdős Space
• On homeomorphism groups of Menger continua
• Homeomorphism groups of manifolds and Erdos space
• Complete Erdős space is unstable
• The instability of nonseparable complete Erdős spaces and representations in R-trees
• On the Group of Homeomorphisms of the Real Line That Map the Pseudoboundary Onto Itself
• Homogeneity of \({\mathcal K}(Q)\)

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