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Minkowski–Bouligand dimension

Known as: Kolmogorov dimension, Box counting dimension, Minkowski 
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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Papers overview

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2017
2017
Deforestation and forest degradation have several negative effects on the environment including a loss of species habitats… 
2015
2015
In this paper, entropy generation induced by natural convection of cu-water nanofluid in rectangular cavities with different… 
2014
2014
We show that the spectral measure of any non-commutative polynomial of a non-commutative $n$-tuple cannot have atoms if the free… 
2010
2010
M. Lapidus and C. Pomerance (1990-1993) and K.J. Falconer (1995) proved that a self-similar fractal in $\mathbb{R}$ is Minkowski… 
2004
2004
A one-year series of hourly average PM10 observations, which was obtained from the urban and national park air monitoring station… 
Review
2001
Review
2001
Surprisingly there exist figures with arbitrarily small area that fulfill Kakeya's conditions. This was discovered soon after A… 
Highly Cited
1998
Highly Cited
1998
AbstractWe define a two-sided analog of the Erdös measure on the space of two-sided expansions with respect to the powers of the… 
1997
1997
One of the key technologies related to knowledge and data engineering is the acquisition of knowledge and data in the development… 
1997
1997
Let �(z) = P anz n map the unit disk onto a bounded plane domain. Then (�) an = O(n −1+" ) for every " > 0, where is an unknown…