Diffusion and Reactions in Fractals and Disordered Systems

Ben-Avraham, Daniel ; & Havlin, Shlomo

Editore: Cambridge University Press, Cambridge, 2000

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24x16cm, xiv,316 pp., Series: Cambridge Nonlinear Science. Contents: Basic Concepts: Fractals; Percolation; Random walks; Beyond random walks; Anomalous Diffusion: Diffusion; Diffusion in percolation clusters; Diffusion in loopless structures; Disordered transition rates; Biased anomalous diffusion; Excluded volume interactions; Diffusion- Limited Reactions: Classical models of reactions; Trapping; Simple reaction models; Reaction-diffusion fronts; Diffusion-Limited Coalescence: An Exactly Solvable Model: Coalescence and the IPDF method; Irreversible coalescence; Reversible coalescence; Complete representations of coalescence; Finite reaction rates [" Fractal structures are found everywhere in nature, and as a consequence anomalous diffusion has far reaching implications in a host of phenomena. This book describes diffusion and transport in disordered media such as fractals, porous rocks and random resistor networks. Divided into four Parts, Part I contains material of general interest to statistical physics: fractals, percolation theory, regular random walks and diffusion, continuous time random walks and Levy walks and flights. Part II covers anomalous diffusion in fractals and disordered media, while Part III serves as an introduction to the kinetics of diffusion-limited reactions. Part IV discusses the problem of diffusion-limited coalescence in one dimension. This book will be of particular interest to researchers requiring a clear introduction to the field. It will also be of interest to graduate students studying in areas of physics, chemistry, and engineering" - Publisher's description]. Some rubbing. A small bump to bottom spine edge. VG.

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Dati bibliografici

• Titolo: Diffusion and Reactions in Fractals and Disordered Systems
• Editore: Cambridge University Press, Cambridge
• Data di pubblicazione: 2000
• Rilegatura: orig.boards
• Cataloghi dei venditori:
  • Stochastic Processes