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Scattering, Natural Surfaces, and Fractals, by Giorgio Franceschetti, Daniele Riccio
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This book provides a comprehensive overview of electromagnetic scattering from natural surfaces, ranging from the classical to the more recent (fractal) approach. As remote sensing applications become increasingly important, this text provides readers with a solid background in interpretation, classification and thematization of microwave images. The “scattering problem” is discussed in detail with emphasis on its application to electromagnetic wave propagation, remote sensing, radar detection, and electromagnetic diagnostics. Natural surface and fractals complete this treatise focusing on how the fractal model represents our natural environment and other planets in our solar system, most recently as used to research the planet Venus and Titan, one of the moons of Saturn. An example of how scattering, fractals, and natural surfaces are of great importance is the following: Natural oil slicks in the ocean have been found to be fractal while man-made ones (generated by illegal washing of oil carrying ships) are not. Processing of an ocean image from space may detect the latter by means of a fractal analysis.
*An elegant and clear treatment of a rigorous topic with informative prose and realistic illustrations of scattering
*Provides readers with a solid background in interpretation, classification, and thematization of microwave images
*The only book available on fractal models and their application to scattering
- Sales Rank: #3863417 in eBooks
- Published on: 2006-12-08
- Released on: 2006-12-08
- Format: Kindle eBook
From the Back Cover
Scattering, Natural Surfaces, and Fractals provides a comprehensive overview of electromagnetic scattering of natural surfaces, ranging from the classical to the more recent fractal approach. As remote sensing applications evolve it is increasingly important for engineers, physicists, geologists, and applied mathematicians to have a solid background in the interpretation and classification of microwave images and data.
The book begins with a complete summary of all classical geometry models applicable to natural surfaces. Relevant fractal geometric concepts are then applied to these same surfaces allowing for an in depth, critical comparison of the two approaches. These geometric models along with electromagnetic scattering models offer a solution to the scattering phenomena from fractal surfaces. Readers need only a basic background in classical electromagnetism and probability theories to grasp the material that the authors have very clearly explained.
About the Author
Giorgio Franceschetti was appointed professor of Electromagnetic Theory at the University Federico II of Napoli, Italy in 1969, a position that he holds to this day. He has been Fulbright Scholar and Research Associate at Caltech, Visiting Professor at the University of Illinois, at UCLA, at the Somali University (Somalia) and at the University of Santiago de Compostela (Spain). He is currently Adjunct Professor at UCLA, Distinguished Visiting Scientist at JPL and Lecturer at the Top-Tech Master of University of Delft, The Netherlands, in Satellite Navigation.
Daniele Riccio is professor of Electromagnetic Theory at the University of Napoli Federico II, Italy where he teaches courses on Applied Electromagnetic and Remote Sensing. He has also been Guest Scientist at DLR, Munich, Germany and Visiting Professor at UPC, Barcelona, Spain. The material of this book is included in the courses that he delivers at University.
Most helpful customer reviews
1 of 1 people found the following review helpful.
what does it mean to scatter off a fractal surface?
By W Boudville
The book discusses modelling natural surfaces, not as traditional geometric surfaces, but as fractal-like in essence. Over some length ranges, this appears to be a more realistic approach. Then, the text goes into describing what the effects of electromagnetic scattering would be, off such a surface.
The maths can get a trifle involved. But readers with a solid background in Maxwell's Equations should be able to follow the argument. There are treatments of a given surface, modelled by fractals. Here, the reasoning is deterministic, as we have a specific surface. But there is also the contrasting analysis of a stochastic surface, where we might be looking at various averages of scattering, like the far field scattered power density and its fluctuations.
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