This book contains six sets of lectures by internationally respected researchers on the statistical physics of crystal growth. The emphasis in the papers is on a description of underlying mechanisms and elaboration of simple models that provide a transparent physical picture. Viewed from a novel van
Fractals, Scaling and Growth Far From Equilibrium
β Scribed by Paul Meakin
- Publisher
- Cambridge University Press
- Year
- 1998
- Tongue
- English
- Leaves
- 698
- Series
- Cambridge Nonlinear Science Series
- Edition
- 1st
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Synopsis
This book describes the progress that has been made toward the development of a comprehensive understanding of the formation of complex, disorderly patterns under far from equilibrium conditions. It describes the application of fractal geometry and scaling concepts to the quantitative description and understanding of structure formed under nonequilibrium conditions. Self similar fractals, multi-fractals and scaling methods are discussed, with examples, to facilitate applications in the physical sciences. While the emphasis is on computer simulations and experimental studies, the author also includes discussion of theoretical advances in the subject. Much of the book deals with diffusion-limited growth processes and the evolution of rough surfaces, although a broad range of other applications is also included. This book will be of interest to graduate students and researchers in physics, chemistry, materials science, engineering and the earth sciences, particularly those interested in applying the ideas of fractals and scaling.
π SIMILAR VOLUMES
The complete work consists of a two-volume set, describing two main classes of non-equilibrium phase-transitions, and surveys two main aspects of non-equilibrium phase-transitions: (a) transitions in the steady-state and (b) transitions in the relaxation behavior.Volume 1, Absorbing Phase Transition
This book is devoted to the study of evolution of nonequilibrium systems. Such a system usually consists of regions with different dominant scales, which coexist in the space-time where the system lives. In the case of high nonuniformity in special directions, one can see patterns separated by clear