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Minkowski–Bouligand dimension
Known as:
Kolmogorov dimension
, Box counting dimension
, Minkowski
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In fractal geometry, the Minkowski–Bouligand dimension, also known as Minkowski dimension or box-counting dimension, is a way of determining the…
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Related topics
Related topics
12 relations
Box counting
Cantor set
Coastline paradox
Complex network zeta function
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Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2015
2015
EFFECTS OF CIRCULAR CORNERS AND ASPECT-RATIO ON ENTROPY GENERATION DUE TO NATURAL CONVECTION OF NANOFLUID FLOWS IN RECTANGULAR CAVITIES
M. Salari
,
A. Mohammadtabar
,
M. Mohammadtabar
2015
Corpus ID: 56246377
In this paper, entropy generation induced by natural convection of cu-water nanofluid in rectangular cavities with different…
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2014
2014
Free Entropy Dimension and Atoms
D. Shlyakhtenko
2014
Corpus ID: 116432652
We show that the spectral measure of any non-commutative polynomial of a non-commutative $n$-tuple cannot have atoms if the free…
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2013
2013
On totally disconnected generalised Sierpinski carpets
L. Cristea
,
Bertran Steinsky
2013
Corpus ID: 119721392
Generalised Sierpinski carpets are planar sets that generalise the well-known Sierpinski carpet and are defined by means of…
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2010
2010
Fractal curvature measures and Minkowski content for one-dimensional self-conformal sets
Marc Kessebohmer
,
Sabrina Kombrink
2010
Corpus ID: 119719480
2010
2010
Fractal dimension and multifractal spectra of the surface shape of textile patterns
D.K.T. Lam
International Conference on Image Analysis and…
2010
Corpus ID: 13438347
The main purpose of this research is to use the fractal dimension and multifractal spectra to analyze the characteristics of the…
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2010
2010
On the Minkowski measurability of self-similar fractals in R^d
A. Deniz
,
S. Koçak
,
Yunus Ozdemir
,
A. Ratiu
,
A. E. Ureyen
Turkish Journal of Mathematics
2010
Corpus ID: 73558830
M. Lapidus and C. Pomerance (1990-1993) and K.J. Falconer (1995) proved that a self-similar fractal in $\mathbb{R}$ is Minkowski…
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2007
2007
Identifying stochastic basin hopping by partitioning with graph modularity
N. Santitissadeekorn
,
E. Bollt
2007
Corpus ID: 18131826
2006
2006
Improving Speaker Identification Rate Using Fractals
F. Nelwamondo
,
Unathi Mahola
,
T. Marwala
The IEEE International Joint Conference on…
2006
Corpus ID: 16228211
This paper reports on a text-dependent speaker identification system that combines Mel-frequency cepstral coefficients with non…
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2005
2005
ASYMPTOTICS OF THE SPECTRAL FUNCTION FOR THE STEKLOV PROBLEM IN A FAMILY OF SETS WITH FRACTAL BOUNDARIES
J. P. Pinasco
,
J. Rossi
2005
Corpus ID: 3250472
In this paper we find the asymptotic behavior of the spectral counting function for the Steklov problem in a family of self…
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Review
2001
Review
2001
The Finite Field Kakeya Problem
K. Rogers
The American mathematical monthly
2001
Corpus ID: 8585312
Surprisingly there exist figures with arbitrarily small area that fulfill Kakeya's conditions. This was discovered soon after A…
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