Remarks on the n-dimensional geometric measure of compacta
Karol Borsuk, Sławomir Nowak, S. Spież (1984)
Fundamenta Mathematicae
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Displaying similar documents to “Generalized Whitney partitions”
Remarks on the n-dimensional geometric measure of compacta
Measure-preserving quality within mappings.
Stephen Semmes (2000)
Revista Matemática Iberoamericana
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In [6], Guy David introduced some methods for finding controlled behavior in Lipschitz mappings with substantial images (in terms of measure). Under suitable conditions, David produces subsets on which the given mapping is bilipschitz, with uniform bounds for the bilipschitz constant and the size of the subset. This has applications for boundedness of singular integral operators and uniform rectifiability of sets, as in [6], [7], [11], [13]. Some special cases of David's results, concerning...
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Studia Mathematica
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J. Bovey, M. Dodson (1986)
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Fundamenta Mathematicae
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N. Brodskiy, J. Dydak (2008)
RACSAM
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Gromov and Dranishnikov introduced asymptotic and coarse dimensions of proper metric spaces via quite different ways. We define coarse and asymptotic dimension of all metric spaces in a unified manner and we investigate relationships between them generalizing results of Dranishnikov and Dranishnikov-Keesling-Uspienskij.
Circumscribing convex sets
Bourgin, D. G., Mendel, C. W.
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Marian Trenkler (2001)
Acta Arithmetica
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