List questions from hausdorff-measure

Published on 10 Jan 2018 - 20:40

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Volume form and Hausdorff measure

Published on 08 Feb 2012 - 15:52

769

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Change of Variables for Hausdorff Measure

Published on 23 Feb 2026 - 23:05

1.1k

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Hausdorff Dimension and Hausdorff measure

Published on 28 May 2012 - 19:59

383

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Can the Hausdorff dimension of a subset of the 2D plane be greater than 2?

Published on 10 Aug 2020 - 2:16

97

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Completion of the Borel $\sigma$-algebra on a Hausdorff space X with respect to the dirac measure.

Published on 08 Sep 2020 - 21:28

451

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Last step in proof of countable stability of Hausdorff dimension

Published on 15 Sep 2020 - 15:51

72

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Support when measures converges weakly

Published on 22 Sep 2020 - 18:49

42

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Upper bound on number of balls to cover a set

Published on 23 Sep 2020 - 14:31

38

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What can say about the behaviour of the sum $S$?

Published on 25 Sep 2020 - 7:49

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Prove that there is a bounded separable metric space such that for any $0 < ε < \text{diam } X$ and any $s > 0$, $H^s_ε(X) = ∞.$

Published on 30 Sep 2020 - 5:27

195

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Defining Hausdorff dimension by using supremum

Published on 06 Oct 2020 - 15:52

97

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Hausdorff dimension of sum of sets

Published on 17 Oct 2020 - 10:50

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Let X and Y be topological spaces and f: X $\to$ Y a continuous function. The graph of f is the set $\Gamma_f $ = {(x, f (x)): $x \in X$}.

Published on 11 Nov 2020 - 19:42

41

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Need help with an Integral-inequality over the sphere

Published on 14 Nov 2020 - 16:32

List Question

Are all Hausdorff fractals also box counting fractals?

Volume form and Hausdorff measure

Change of Variables for Hausdorff Measure

Hausdorff Dimension and Hausdorff measure

Can the Hausdorff dimension of a subset of the 2D plane be greater than 2?

Completion of the Borel $\sigma$-algebra on a Hausdorff space X with respect to the dirac measure.

Last step in proof of countable stability of Hausdorff dimension

Support when measures converges weakly

Upper bound on number of balls to cover a set

What can say about the behaviour of the sum $S$?

Prove that there is a bounded separable metric space such that for any $0 < ε < \text{diam } X$ and any $s > 0$, $H^s_ε(X) = ∞.$

Defining Hausdorff dimension by using supremum

Hausdorff dimension of sum of sets

Let X and Y be topological spaces and f: X $\to$ Y a continuous function. The graph of f is the set $\Gamma_f $ = {(x, f (x)): $x \in X$}.

Need help with an Integral-inequality over the sphere

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