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A Primer of Diffusion Problems Richard Ghez

A Primer of Diffusion Problems By Richard Ghez

A Primer of Diffusion Problems by Richard Ghez


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Summary

Provides an introduction to diffusion theory and the various analytical and numerical methods of solution. It presents an integrated set of real-life problems taken mainly from metallurgy and device processing, and offers an overview of the solution of diffusion problems in practical cases.

A Primer of Diffusion Problems Summary

A Primer of Diffusion Problems by Richard Ghez

A Primer of Diffusion Problems A Primer of Diffusion Problems is a concise and lively introduction to diffusion theory in its many guises and to a variety of analytical and numerical methods for the solution of diffusion problems. It discusses the diffusion equation, the steady state, diffusion under external forces, time-dependent diffusion, and similarity, thus bridging mathematical and physical treatments of diffusion. Featured topics include a careful development of the oxidation theory of silicon, properties of the family of error functions, precipitation and phase transformations, a concise introduction to Laplace transforms, and nonlinear boundary conditions. Exercises are found throughout the text, and appendices treat rarely found advanced topics.

About Richard Ghez

About the author Richard Ghez is a Research Staff Member at the IBM Thomas J. Watson Research Center in Yorktown Heights, New York. He received his doctorate in engineering physics with distinction at the Ecole Polytechnique de Lausanne, Switzerland.

Table of Contents

Partial table of contents: THE DIFFUSION EQUATION. Isotropic One-dimensional Random Walk. Elementary Properties of the Diffusion Equation. Higher Dimensions and Coordinate Systems. STEADY STATE EXAMPLES. The Steady State is Not the Equilibrium State. The Thermal Oxidation of Silicon. The Precipitation of Spherical Particles. DIFFUSION UNDER EXTERNAL FORCES. One-dimensional Anisotropic Random Walk. Diffusivity and Mobility Coefficients. An Introduction to Double-layers. SIMPLE TIME-DEPENDENT EXAMPLES. The Gaussian and One of Its Relatives. Two Applications of Error Functions to One-dimensional Phases. Crystal Growth under Conditions of Constant Cooling Rate. AN INTRODUCTION TO SIMILARITY. Boltzmann's Transformation. Boltzmann's Transformation and Variable Diffusivity. Analytic Solutions for Variable Diffusivity. A USER'S GUIDE TO THE LAPLACE TRANSFORM. Elementary Properties and Further Examples. The Convolution Theorem. A Few Words on Asymptotics. FURTHER TIME-DEPENDENT EXAMPLES. Laser Processing. Thermally Stimulated Diffusion. Application to the Numerical Solution for Nonlinear Surface Conditions. Appendix A: Random Walks in Higher Dimensions. Appendix B: The Phase Rule and Some of Its Consequences. Appendix C: Moments of Distributions and Asymptotic Behavior. Index.

Additional information

GOR012823542
9780471846925
0471846929
A Primer of Diffusion Problems by Richard Ghez
Used - Very Good
Paperback
John Wiley and Sons Ltd
19880518
264
N/A
Book picture is for illustrative purposes only, actual binding, cover or edition may vary.
This is a used book - there is no escaping the fact it has been read by someone else and it will show signs of wear and previous use. Overall we expect it to be in very good condition, but if you are not entirely satisfied please get in touch with us

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