Generalized Lorenz-Mie Theories

This book explores generalized LorenzMie theories when the illuminating beam is an electromagnetic arbitrary shaped beam relying on the method of separation of variables. Although it particularly focuses on the homogeneous sphere, the book also considers other regular particles. It discusses in detail the methods available for evaluating beam shape coefficients describing the illuminating beam. In addition it features applications used in many fields such as optical particle sizing and, more generally, optical particle characterization, morphology-dependent resonances and the mechanical effects of light for optical trapping, optical tweezers and optical stretchers. Furthermore, it provides various computer programs relevant to the content.

In the last years many new developments took place so that a new edition became necessary. This new book now incorporates solutions for many more particle shapes and morphologies, various kinds of illuminating beams, and also to mechanical effects of light, whispering-gallery modes and resonances, and optical particle characterization techniques. In addition, the new book considers localized approximations, on the renewal of the finite series technique, on a new categorization of optical forces, and the study of Bessel beams, Mathieu beams, Laguerre-Gauss beams, frozen waves

Offers essential reading for scientists in experimental fluid dynamics, with many important new results Presents various applications Extends the simple theory to the modern generalized LorenzMie theory

Auteur

Gérard Gouesbet is currently emeritus professor at INSA where he pursues research in electromagnetism, as well fulfilling philosophy and theology commitments.

Until 2007, he was active as a researcher at the CNRS in France, an associate professor in Rouen University, and a professor at the INSCIR and then at the INSA of Rouen, France. As a teacher he held courses in theoretical physics (special and general relativity, quantum mechanics) as well as fluid mechanics, thermodynamics, turbulence theory, theory of dynamical systems, and chaos theory.

Prof. Gouesbet is the founder of LESP (Laboratory of Electromagnetics and Systems with Particles), an INSA laboratory and part of the CNRS laboratory Coria, which he headed for more than 20 years.

Gérard Gréhan is currently research director and professor at LESP (Laboratory of Electromagnetics and Systems with Particles), an INSA laboratory and part of the CNRS Laboratory Coria

Texte du rabat

This book explores generalized Lorenz Mie theories when the illuminating beam is an electromagnetic arbitrary shaped beam relying on the method of separation of variables. Although it particularly focuses on the homogeneous sphere, the book also considers other regular particles. It discusses in detail the methods available for evaluating beam shape coefficients describing the illuminating beam. In addition it features applications used in many fields such as optical particle sizing and, more generally, optical particle characterization, morphology-dependent resonances and the mechanical effects of light for optical trapping, optical tweezers and optical stretchers. Furthermore, it provides various computer programs relevant to the content. In the last years many new developments took place so that a new edition became necessary. This new book now incorporates solutions for many more particle shapes and morphologies, various kinds of illuminating beams, and also to mechanical effects of light, whispering-gallery modes and resonances, and optical particle characterization techniques. In addition, the new book considers localized approximations, on the renewal of the finite series technique, on a new categorization of optical forces, and the study of Bessel beams, Mathieu beams, Laguerre-Gauss beams, frozen waves

Contenu

Background in Maxwell's Electromagnetism and Maxwell's Equations.- Resolution of Special Maxwell's Equations.- Generalized Lorenz-Mie Theories in the Strict Sense, and other GLMTs.- Gaussian Beams, and Other Beams.- Finite Series.- Special Cases of Axisymmetric and Gaussian Beams.- The Localized Approximation and Localized Beam Models.- Applications, and Miscellaneous Issues.- Conclusion.