An L...-Estimate for the gradient of extremals.
Seppo Granlund (1982)
Mathematica Scandinavica
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Displaying similar documents to “A Variational Principle for the Hausdorff Dimension of Fractal Sets.”
An L...-Estimate for the gradient of extremals.
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G-Dimension.
Siamak Yassemi (1995)
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Hausdorff dimension and quasisymmetric mappings.
Pekka Tukia (1989)
Mathematica Scandinavica
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A further discussion of the Hausdorff dimension in Engel expansions
Lu-ming Shen (2010)
Acta Arithmetica
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Homological Dimension of Pullbacks.
Susana Scrivanti (1992)
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Śladkowska, Janina (2015-11-13T13:54:55Z)
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Claes Fernström (1987)
Mathematica Scandinavica
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Jaroslav Hančl, Radhakrishnan Nair, Lukáš Novotný, Jan Šustek (2012)
Acta Arithmetica
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Sensitivity analysis of the Signorini variational inequality
Jan Sokołowski (1987)
Banach Center Publications
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Jack Ohm (1975)
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On the Hausdorff dimension of ultrametric subsets in ℝⁿ
James R. Lee, Manor Mendel, Mohammad Moharrami (2012)
Fundamenta Mathematicae
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For every ε > 0, any subset of ℝⁿ with Hausdorff dimension larger than (1-ε)n must have ultrametric distortion larger than 1/(4ε).
The variational principle
Jean Ollagnier, Didier Pinchon (1982)
Studia Mathematica
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The total divergence equation.
Krupka, D. (2006)
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A variational method for a class of odd functions in an annulus
Renate McLaughlin (1973)
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On the Hausdorff dimension of a family of self-similar sets with complicated overlaps
Balázs Bárány (2009)
Fundamenta Mathematicae
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We investigate the properties of the Hausdorff dimension of the attractor of the iterated function system (IFS) {γx,λx,λx+1}. Since two maps have the same fixed point, there are very complicated overlaps, and it is not possible to directly apply known techniques. We give a formula for the Hausdorff dimension of the attractor for Lebesgue almost all parameters (γ,λ), γ < λ. This result only holds for almost all parameters: we find a dense set of parameters (γ,λ) for which the Hausdorff...
On Nikodym-type sets in high dimensions
Themis Mitsis (2004)
Studia Mathematica
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We prove that the complement of a higher-dimensional Nikodym set must have full Hausdorff dimension.