Fractuals in the Natural and Applied Sciences
Elsevier Science Ltd (Verlag)
978-0-444-81628-3 (ISBN)
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Fractals are intimately related to the nonlinear processes in nature. Whereas studies of dynamics may lead to the chaotic phenomena, analysis of the underlying geometry leads to fractals. Currently, the field of fractals represents a fast developing research area. This publication contains state-of-the-art contributions exploring a spread of applications right across the disciplines, from physics and mathematics, through astronomy, biophysics, ecology and geography to image processing, medicine and turbulence. It will prove a valuable addition to the library of many a scientist interested in the field of fractals and related phenomena.
Dynamics of self-affine fractal surfaces and interfaces, F. Family; scale asymmetry - a tool to detect developmental instability under the fractal geometry scope, C.L. Alados et al; pitfalls in the fractal characterization of real microscopic surfaces by frequency analysis and proposal of a new method, E. Anguiano et al; fractal growth and optical behaviour of cosmic dust, J. Blum et al; fracture energy of brittle and quasi-brittle fractal cracks, F.M. Borodich; synoptic visualisation of brain electrical activity during a cluster of 11 epileptic seizures, E.T. Bullmore et al; multifractal spectra of short range ising spin glass, S. Coutinho et al; multifractals and order-disorder transitions in biopolymers, T.G. Dewey; fractality and the anomalous dimension of quantum chromodynamics, I.M. Dremin; self-organized criticality with finite input - Kolmogorov scaling and mode-coupling theory, F. Family; species diversity as a fractal property of biomass, S. Frontier; fractal analysis in electron microscopy, R. Gauvin and D. Drouin; time-resolved light scattering studies on protein precrystallization fractal clusters, Y. Georgalis et al; finite-difference methods in the analysis of transport phenomena in fractal structures, M. Giona et al; the pressure-diffusion equation in the darcy regime - scaling analysis and anomalies on fractals, M. Giona and A. Viola; Klafter-Blumen apparent dimension in a randomized sierpinsky carpet, A.T. Giz and O. Pekcan; multifractal dimensions of growing branched clusters, T.C. Halsey and K. Honda; the role played by migration and diffusion on the morphology of 3D silver electrodeposits, A. Hernandez et al; fractal dimensions for percolation and phase transition models - theory and new Monte Carlo calculation method, C.-K. Hu; streaklines in an open hydrodynamical flow, C. Jung and E. Ziemniak; fractal properties of DNA sequences, S.V. Korolev et al; multi-parameter transition to chaos and fractal nature of critical attractors, A.P. Kuznetsov et al; fractal characterisation and computer modelling of herpes simplex virus spread in the human corneal epithelium, G. Landini et al; the vibrations of fractal drums and waves in fractal media, M.L. Lapidus; image analysis through multifractal description, J. Levy-Vehel and J.P. Berroir; optimization of fractal functions using genetic algorithms, J. Levy-Vehel and E. Lutton; an optoelectronic technique for estimating fractal dimensions from dynamical poincare maps, A. Namajunas and A. Tamasevicius; on a fractal and an experimental approach to turbulence, J. Peinke et al; geometric concept of flow over immersed body in non-laminar conditions, M. Puncochar and J. Drahas; explicit bounds for the Hausdorff dimension of certain self-affine sets, R. Riedi; multifractal generation of self-organized criticality, D. Schertzer and S. Lovejoy. (Part Contents).
| Reihe/Serie | IFIP Transactions A: Computer Science and Technology ; v. A-41 |
|---|---|
| Verlagsort | Oxford |
| Sprache | englisch |
| Themenwelt | Mathematik / Informatik ► Informatik ► Theorie / Studium |
| Mathematik / Informatik ► Mathematik ► Geometrie / Topologie | |
| ISBN-10 | 0-444-81628-3 / 0444816283 |
| ISBN-13 | 978-0-444-81628-3 / 9780444816283 |
| Zustand | Neuware |
| Informationen gemäß Produktsicherheitsverordnung (GPSR) | |
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