On the Kobayashi-Royden metric for ellipsoids.
L.D. Kay (1991)
Mathematische Annalen
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Displaying similar documents to “Invariance of Borel Classes in Metric Spaces.”
On the Kobayashi-Royden metric for ellipsoids.
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Sergio Venturini (1996)
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Normal Families and Dimension Theory for Metric Spaces.
K. Morita (1954/55)
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A Characterization of the Polydisc.
Charles M. Stanton (1980)
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On Some Properties of Effros Borel Structure on Spaces of Closed Subsets.
Jens Peter Reus Christensen (1971)
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Continuity of the Set-valued Metric Projection.
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Mathematische Annalen
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Characterization of Excessive Functions on Finely Open. Nearly Borel Sets.
Nguyen-Xuan-Loc (1972)
Mathematische Annalen
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A 2-metric Characterization of the Euclidean Plane.
Raymond W. Freese (1973)
Mathematische Annalen
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If E' has the Metric Approximation Property then so Does (E, E').
S. Simons (1973)
Mathematische Annalen
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Products of Normal Spaces with Metric Spaces.
K. Morita (1964)
Mathematische Annalen
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When are Borel functions Baire functions?
M. Fosgerau (1993)
Fundamenta Mathematicae
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The following two theorems give the flavour of what will be proved. Theorem. Let Y be a complete metric space. Then the families of first Baire class functions and of first Borel class functions from [0,1] to Y coincide if and only if Y is connected and locally connected.Theorem. Let Y be a separable metric space. Then the families of second Baire class functions and of second Borel class functions from [0,1] to Y coincide if and only if for all finite sequences of nonempty open subsets...
On E. Borel's Theorem.
Hans-Joachim Petzsche (1988)
Mathematische Annalen
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On the Structure of Sets of Points of Classes One, Two and Three
A.H. Blue (1930)
Mathematische Annalen
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