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Lebesgue dimension as Bredon dimension
Russian Mathematical Surveys, 1999The cohomological dimension of a topological space, of which the Lebesgue dimension is a special case for finite-dimensional paracompact spaces, is related in a known way to the Bredon dimension [\textit{G. E. Bredon}, Sheaf theory (1967; Zbl 0158.20505); \textit{V. I. Kuz'minov} and \textit{I. A. Shvedov}, Sov. Math., Dokl. 17(1976), 1506-1509 (1977);
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Journal of cardiovascular electrophysiology, 2001
A, Castellanos, R J, Myerburg
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A, Castellanos, R J, Myerburg
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Fractal dimension and local intrinsic dimension
Physical Review A, 1989, Passamante, , Hediger, , Gollub
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