Overview

The molecular mechanisms underlying the fact that a crystal can take a variety of external forms is something we have come to understand only in the last few decades. This is due to recent developments in theoretical and experimental investigations of crystal growth mechanisms. Morphology of Crystals is divided into three separately available volumes. Part A contains chapters on roughening transition; equilibrium form; step pattern theory; modern PBC; and surface microtopography. This part provides essentially theoretical treatments of the problem, particularly the solid-liquid interface. Part B contains chapters on ultra-fine particles; minerals; transition from polyhedral to dendrite; theory of dendrite; and snow crystals. All chapters are written by world leaders in their respective areas, and some can be seen as representing the essence of a life's work. This is the first English-language work which covers all aspects of the morphology of crystals - a topic which has attracted top scientific minds for centuries. As such, it is indispensable for anyone seeking an answer to a question relating to this fascinating problem: mineralogists, petrologists, crystallographers, materials scientists, workers in solid-state physics and chemistry, etc. In Parts A: Fundamentals and B: Fine Particles, Minerals and Snow equilibrium and kinetic properties of crystals are generally approached from an 'atomistic' point of view. In contrast, Part C: The Geometry of Crystal Growth follows the alternative and complementary 'geometrical' description, where bulk phases are considered as continuous media and their interfaces as mathematical surfaces with orientation-dependent properties. Equations of motion for a crystal surface are expressed in terms of vector and tensor operators working on surface free energy and growth rate, both expressed as functions of surface orientation and driving force, or 'affinity' for growth. This approach emphasizes the interrelation between equilibrium and kinetic behavior. Part 1 establishes the theoretical framework. Part 2 gives a construction toolbox for explicit (analytic) functions. An extra chapter is devoted to experimental techniques for measuring such functions: a new approach to sphere growth experiments. The emphasis throughout is on principles and new concepts. Audience: Advanced readers familiar with traditional aspects of crystal growth theory. Can be used as the basis for an advanced course, provided supplementation is provided in the areas of atomistic models of the advancing surface, diffusion fields, etc.

Full Product Details

Author:   Ichiro Sunagawa
Publisher:   Springer
Imprint:   Springer
Edition:   1995
Dimensions:   Width: 16.00cm , Height: 2.30cm , Length: 24.00cm
Weight:   0.664kg
ISBN:  

9789048145874

ISBN 10:   9048145872
Pages:   420
Publication Date:   02 January 2013
Audience:   Professional and scholarly ,  Professional and scholarly ,  Professional & Vocational ,  Professional & Vocational
Format:   Paperback
Publisher's Status:   Active
Availability:   Awaiting stock  
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Table of Contents

Part A.- 1. Crystal Graphs, Connected Nets, Roughening Transition and the Morphology of Crystals.- 2. The Equilibrium Form of a Crystal.- 3. Growth Shapes and their Stability at Anisotropic Interface Kinetics: Theoretical Aspects for Solution Growth.- 4. Modern PBC Theory.- 5. Surface Microtopography of Crystal Faces.- Part B.- 6. Crystallography of Metal Smoke Particles.- 7. Morphology of Minerals.- 8. Transition from Polyhedral to Dendritic Morphology.- 9. Theory of Dendritic Crystal Growth.- 10. Snow Crystals.- Part C.- 1. The continuum approach to crystal interfaces: basics.- 2. Operators for orientation-dependent parameters.- 3. Mechanics and thermodynamics of interfaces.- 4. Equilibrium structures of junctions, edges and vertices.- 5. Growth: kinematic wave theory revisited.- 6. Kinetic behaviour of junctions, edges and vertices.- 7. Structural phase transitions of a crystal surface as a branch of soliton physics. 8. Miscellaneous topics.- 9. Analytic representations of R(n,A) functions.- 10. Nonlinear networks and the `assembled function' notation.- 11. Physical aspects of assembling operations.- 12. The systematic construction of R(n,A) functions by a sequence of assembling steps.- 13. Notes on sphere-growth experiments.- 14. Summary: Conclusions and outstanding questions.- References.- List of symbols, abbreviations and notations.

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