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Elastic Scattering of Electromagnetic Radiation
The technique of elastic scattering of electromagnetic radiation has been used as a diagnostic tool in various disciplines of science,engineering,medicine and agriculture.The investigations relating to above problems may be divided in three categories:(i)Scattering by a single particle,(ii)Scattering by a tenuous system of uncorrelated scatterers and (iii)Scattering by a concentrated dispersion of scatterers.In the proposed book,the primary effort is to examine the analytic solutions of the scattering problems of types (i) and (ii) in diverse backgrounds.For the completeness of the book,analytic solutions in scattering situations of type (iii) are also covered in reasonable details.
Elastic and Inelastic Scattering in Electron Diffraction and Imaging
Elastic and inelastic scattering in transmission electron microscopy (TEM) are important research subjects. For a long time, I have wished to systematically summarize various dynamic theories associated with quantitative electron micros copy and their applications in simulations of electron diffraction patterns and images. This wish now becomes reality. The aim of this book is to explore the physics in electron diffraction and imaging and related applications for materials characterizations. Particular emphasis is placed on diffraction and imaging of inelastically scattered electrons, which, I believe, have not been discussed exten sively in existing books. This book assumes that readers hav...
Elementary Scattering Theory
This book provides the basic theoretical background for X-ray and neutron scattering experiments. Since these techniques are increasingly being used by biologists and chemists, as well as physicists, the book is intended to be accessible to a broad spectrum of scientists.
Bounds on Elements of the S Matrix for Elastic Scattering
Excerpt from Bounds on Elements of the S Matrix for Elastic Scattering: One Dimensional Scattering Kato has demonstrated the possibility of determining upper and lover bounds on cot x, where q is the phase shift for arbitrary angular monentum. for the quantum mechanical scattering of a particle by a static central potential. The basic interest of the method derives; from the fact that the expression for either bound includes a variational trial function, and gives an error which is of second order in the difference between the trial function and the exact function. The bounds are therefore also variational estimates, and might be termed variational bounds. In subsequent studies, 2, 3, 4, the...
Bounds on Elements of the S Matrix for Elastic Scattering
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