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Dimension function

Known as: Exact dimension function 
In mathematics, the notion of an (exact) dimension function (also known as a gauge function) is a tool in the study of fractals and other subsets of… 
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Related topics

Related topics

4 relations
Brownian motionFractalHausdorff measurePacking dimension

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2018
2018
Intrinsic dimension of concept lattices
Geometric analysis is a very capable theory to understand the influence of the high dimensionality of the input data in machine… 
2014
2014
Comparative study of system on chip based solution for floating and fixed point differential evolution algorithm
2014
2014
Chaotic Cuckoo Search Algorithm for High-dimensional Functions
Given that the basic cuckoo search algorithm is vulnerable to local optimum and unsatisfactory calculation precision, chaotic… 
2012
2012
Opposition based Particle Swarm Optimization with student T mutation (OSTPSO)
Particle swarm optimization (PSO) is a stochastic algorithm, used for the optimization problems, proposed by Kennedy [1] in 1995… 
2010
2010
Mixed Quantization Dimension Function and Temperature Function for Conformal Measures
The problem of efficiently quantizing a probability distribution arises in signal processing, data compression, cluster analysis… 
2010
2010
Finiteness of von Neumann algebras relative to a group of automorphisms
The classiflcation of von Neumann algebras relative to a group of automorphisms is introduced. It is shown that for certain… 
2009
2009
Universality of fractal dimension on time-independent Hamiltonian systems
2001
2001
Design, dimension, function
Nanosized Polyphenylene Dendrimers.- Hyperbranched Polyesteramides - New Dendritic Polymers.- Dendrimer-Encapsulated Metals and… 
1995
1995
Two-dimension-like functions defined on the class of all Tychonoff spaces
Two-dimension-like functions are constructed on the class of all Tychonoff spaces. Several of their properties, analogous to… 
1990
1990
Dimension and infinite products in separable metric spaces
For each pair n, d of positive integers with n < d, there is a separable metric space Xnd satisfying dim(Xnd) = n and dim(Xnd… 
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