Fractal Concepts in Surface Growth

前表紙
Cambridge University Press, 1995/04/13 - 366 ページ
The use of fractal concepts in understanding various growth phenomena, such as molecular beam epitaxy (MBE) or fluid flow in porous media, is increasingly important these days. This book introduces the basic models and concepts that are necessary to understand in a pedagogical way the various growth processes leading to rough interfaces. The text will be accessible to readers not familiar with the field. Nature provides a large number of rough surfaces and interfaces. Similarly, rough surfaces are regularly observed in the laboratory during various technologically important growth technologies, such as MBE. In an attempt to understand the origin of the roughening phenomena, several computer models and theoretical approaches have recently been developed. The principal goal of this book is to describe the basic models and theories as well as the principles one uses to develop a model for a particular growth process. Furthermore, having described a particular growth model, the authors show how one can address and answer questions such as whether the surface will be rough, how rough it will be, and how to characterize this roughness. Having introduced the basic methods and tools needed to study a growth model, the authors discuss in detail two classes of phenomena: fluid flow in a porous medium and molecular beam epitaxy. In both cases, in addition to the models and analytical approaches, the authors describe the relevant experimental results as well. This text contains homework problems at the ends of chapters, and will be invaluable for advanced undergraduates, graduate students and researchers in physics, materials science, chemistry and engineering, and especially those interested in condensed matter physics and surface growth.
 

目次

III
1
IV
6
V
13
VI
16
VII
18
VIII
19
X
20
XI
23
LXXXV
167
LXXXVI
169
LXXXVII
170
LXXXVIII
172
LXXXIX
175
XCI
176
XCII
180
XCIII
181

XII
25
XIII
27
XIV
29
XVI
30
XVII
32
XVIII
36
XIX
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XX
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XXI
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XXIII
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XXV
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XXVI
48
XXVII
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XXVIII
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XXIX
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XXXI
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XXXII
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XXXIII
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XXXIV
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XXXV
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XXXVII
69
XXXVIII
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XXXIX
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XL
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XLI
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XLII
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XLIV
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XLV
81
XLVI
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XLVII
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XLIX
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L
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LI
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LII
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LIII
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LIV
98
LV
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LVI
100
LVII
103
LVIII
109
LIX
113
LX
115
LXII
119
LXIII
122
LXIV
123
LXV
125
LXVI
127
LXVII
128
LXVIII
130
LXIX
136
LXX
139
LXXII
142
LXXIV
144
LXXV
146
LXXVII
150
LXXVIII
152
LXXIX
153
LXXX
154
LXXXI
159
LXXXII
163
LXXXIII
164
LXXXIV
166
XCIV
183
XCV
187
XCVI
191
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XCIX
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C
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CI
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CII
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CIV
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CV
219
CVI
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CVII
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CVIII
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CX
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CXI
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CXV
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CXVI
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CXVIII
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CXIX
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CXX
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CXXIII
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CXXIV
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CXXV
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CXXVI
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CXXVIII
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CXXX
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CXXXI
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CXXXII
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CXXXIII
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CXXXV
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CXXXVII
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CXXXVIII
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CXL
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CXLV
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CXLVI
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CXLVIII
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CXLIX
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CL
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CLI
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CLII
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CLIII
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CLIV
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CLV
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CLVI
315
CLIX
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CLX
323
CLXI
325
CLXII
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CLXIII
332
CLXIV
359
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