The Lorenz-Mie theory, describing the interaction between a homogeneous sphere and an electromagnetic plane wave, is likely to be one of the most famous theories in light scattering. But, with the advent of lasers and their increasing development in various fields, it has become too old-fashioned to meet most of the modern requisites. The book deals with generalized Lorenz-Mie theories when the illuminating beam is an electromagnetic arbitrary shaped beam, relying on the method of separation of variables. A particular emphasis is stressed on the case of the homogeneous sphere but other regular particles are considered too. An extensive discussion of the methods available to the evaluation of beam shape coefficients describing the illuminating beam is provided, and several methods are discussed. Applications concern many fields such as optical particle sizing and, more generally, optical particle characterization, morphology-dependent resonances, or mechanical effects of light for optical trapping, optical tweezers and optical stretchers. Various computer programs relevant to the contents of the book are furthermore provided.
Dealing with generalized Lorenz-Mie theories when the illuminating beam is of an electromagnetic arbitrary shape, this book relies on the separation of variables and emphasizes the case of the homogeneous sphere, yet considers other regular particles too.
Extends the simple theory to the modern generalized Lorenz-Mie theory
With many applications
Essential reading scientists in experimental fluid dynamic scientists
Gerard Gouesbet
Experimental Fluid Mechanics GLMT Gaussian Beams Light Scattering Localized Beam Models
From the reviews:
“This book is devoted to light scattering problems and contains many results which were obtained by the authors on Generalized Lorenz-Mie Theory (GMLT). … The book contains nine chapters and six appendices. It is self-contained and is accessible to a large variety of audiences. … The book also contains appendices on some technical issues and computer programs.” (Giulio Ciraolo, Mathematical Reviews, November, 2013)