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On multifractality and synchronization of nonlinear stellar pulsators
Simple models of nonlinear stellar pulsation, whose temporal behavior may reproduce some of the observed features of different classes of variable...
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Investigating the nanostructured gold thin films using the multifractal analysis
The atomic force microscopy images representing the surface morphology of the nanostructured gold thin films of thickness of 20, 50 and 200 nm,...
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Fractal and Multifractal Properties of Active Regions as Flare Precursors: A Case Study Based on SOHO/MDI and SDO/HMI Observations
Several studies indicate that fractal and multifractal parameters inferred from solar photospheric magnetic field measurements may help assessing the...
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Ring-Like and Jet-Like Events in Ultra High-Energy Interactions—an Analysis in Terms of Multifractal Parameters
Ring-like and jet-like events produced in 16 O-AgBr interactions at 60 AGeV are analyzed in terms of multifractal G-moment method and factorial moment...
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Multifractal measures of ions absorbed on a charged lipid membrane
We investigate the multifractals of ions absorbed on a charged lipid membrane. As we consider the charged ion to be a random walker in a...
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Hyperbranched polymer stars with Gaussian chain statistics revisited
AbstractConformational properties of regular dendrimers and more general hyperbranched polymer stars with Gaussian statistics for the spacer chains...
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Multidimensional Wavelets and Generalizations
The continuous wavelet transform can be extended to arbitrary dimensions and this is the topic of this chapter. We begin with the general... -
Construction of fractal nanostructures based on Kepler-Shubnikov nets
A system of information codes for deterministic fractal lattices and sets of multifractal curves is proposed. An iterative modular design was used to...
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Multifractality due to long-range correlation in the L-band ionospheric scintillation S 4 index time series
The earth’s ionosphere is well recognized as a dynamical system and non-linearly coupled with the magnetosphere above and natural atmosphere below....
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On the transition to hyperchaos and the structure of hyperchaotic attractors
Using a recently proposed algorithmic scheme for correlation dimension analysis of hyperchaotic attractors, we study two well-known hyperchaotic...
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Modeling monofractal microscopy images
Methods for modeling monofractal microscopy images on the basis of space-frequency filtration are proposed. The spectral density and structural...
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Levy index analysis and phase transition study with target protons at SPS energies
This work presents the Levy index analysis of target protons emitted from 32 S–AgBr (at 200 A GeV) and 16 O–AgBr (at 60 A GeV) interactions using the...
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Chaos, Bifurcations and Diffusion
Complex system theory deals with dynamical systems containing very large numbers of variables. It extends dynamical system theory, which deals with... -
Self-similarity principle: the reduced description of randomness
A new general fitting method based on the Self-Similar (SS) organization of random sequences is presented. The proposed analytical function helps to...
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Partitioning schemes and non-integer box sizes for the box-counting algorithm in multifractal analysis
We compare different partitioning schemes for the box-counting algorithm in the multifractal analysis by computing the singularity spectrum and the...
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Determination of the dynamical behavior of rainfalls by using a multifractal detrended fluctuation analysis
We study the dynamical behavior of rainfalls in the complicated area of the Korean peninsula. Data for stations having no automatic weather system...
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Dynamical analyses of the time series for three foreign exchange rates
In this study, we investigate the multifractal properties of three foreign exchange rates (USD-KRW, USD-JPY, and EUR-USD) that are quoted with...
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Multifractal Formalism for Almost all Self-Affine Measures
We conduct the multifractal analysis of self-affine measures for “almost all” family of affine maps. Besides partially extending Falconer’s formula...
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On the Estimation of the Large Deviations Spectrum
We propose an estimation algorithm for large deviations spectra of measures and functions. The algorithm converges for natural examples of...