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Publication Date Publication Date
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2020, ISBN 3030431681, 530
eBook
Journal of theoretical probability, ISSN 0894-9840, 12/2017, Volume 30, Issue 4, pp. 1471 - 1498
..., for all $$0<\varepsilon <\tfrac{1}{2}$$ 0 < ε < 1 2 , we obtain dimension bounds for the set of exceptional points where the upper porosity of E is less than $$\tfrac{1}{2}-\varepsilon $$ 1 2 - ε... 
Secondary 28A80 | 60D05 | Fractal percolation | Probability Theory and Stochastic Processes | Mathematics | Statistics, general | Porosity | Galton–Watson process | Primary 60J80 | Statistics & Probability | Physical Sciences | Science & Technology | Percolation | Fractals
Journal Article
2016, Mathematics and the Built Environment, ISBN 9783319324241, Volume 1, 429
Fractal analysis is a method for measuring, analysing and comparing the formal or geometric properties of complex objects. In this book it is used to... 
Mathematics
eBook
Chaos, solitons, and fractals, ISSN 0960-0779, 1991
Journal
2013, ISBN 9781107018983, xv, 475
Advances in nonlinear dynamics, especially modern multifractal cascade models, allow us to investigate the weather and climate at unprecedented levels of... 
Atmospheric physics | Fractals | Scaling laws (Statistical physics) | Meteorology
Book
Journal of statistical physics, ISSN 1572-9613, 11/2013, Volume 154, Issue 3, pp. 633 - 655
Journal Article
1995, ISBN 9783540940951, xiv, 323
Book
Physical review letters, ISSN 1079-7114, 01/2014, Volume 112, Issue 4, pp. 043001 - 043001
.... Our method is to extend a one-dimensional optical lattice into the "dimension" provided by the internal atomic degrees of freedom, yielding a synthetic two-dimensional lattice... 
Physics, Multidisciplinary | Physical Sciences | Physics | Science & Technology | Optical lattices | Phases | Lasers | Mathematical analysis | Lattices | Fractal analysis | Magnetic fields | Two dimensional
Journal Article
1999, 2ème éd. augmentée., ISBN 3540655042, xx, 377
Book
International journal of environmental science and technology (Tehran), ISSN 1735-1472, 1/2013, Volume 10, Issue 1, pp. 151 - 164
Journal Article
Cluster computing, ISSN 1386-7857, 3/2019, Volume 22, Issue S2, pp. 2667 - 2675
Journal Article
Tribology letters, ISSN 1023-8883, 4/2014, Volume 54, Issue 1, pp. 99 - 106
Most natural surfaces and surfaces of engineering interest, e.g., polished or sandblasted surfaces, are self-affine fractal over a wide range of length scales, with the fractal dimension $$D_{\mathrm{f}} = 2.15\pm 0.15$$ D f = 2.15 ± 0.15... 
Surface fragility | Tribology, Corrosion and Coatings | Fractal dimension | Power spectra | Physical Chemistry | Self-affine fractal | Material Science | Surfaces and Interfaces, Thin Films | Theoretical and Applied Mechanics | Nanotechnology | Engineering | Engineering, Chemical | Technology | Engineering, Mechanical | Science & Technology | Sandblasting | Fractals | Surface roughness | Fractal geometry | Fragility | Fractal analysis | Topography | Polished | Tribology
Journal Article
05/2018, SpringerBriefs in Computer Science, ISBN 9783319900469, 81
Many different fractal dimensions have been proposed for networks. In A Survey of Fractal Dimensions of Networks the theory and computation of the most... 
eBook