Mathematical Derivation for Wave Propagation and Scattering in Random Media by Akira Ishimaru (Paperback)

Idioma: inglés

Editorial: Independently Published, 2026

9798245120836

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Librería: CitiRetail, Stevenage, Reino UnidoCitiRetail

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Paperback. Ever become frustrated when the classic textbook skip and jump steps in formulas derivation in the teaching of important assumption and approximation? If you are like countless students being stuck at, a particular mathematical calculus-working step or steps while reading a simple undergraduate physics text, then this manuscript may help in your journey. This manuscript discusses the core chapter 2 on electric field and magnetic field propagation and scattering in spherical coordinate system of Ishimaru's Wave Propagation and Scattering in Random Media, a classic IEEE reissue. It includes calculus of partial differential equations, spherical Bessel's functions of the first kind, spherical Hankel's functions of the first kind, associated Legendre polynomial, and integration by parts. This text provides a detail step-by-step symbolical derivation workouts that are omitted or incomplete in between the presented physics formulas or definitions. All the mathematical derivations and expansions involve the trigonometry functions and identities, first and second order time independent partial differential equations, calculus as well as simultaneous equations solving via matrix or direct substitution method. Readers with/without fundamental handle on electromagnetism and/or undergraduate level mathematics proficiency but wish to study the physics and/or the applied mathematics, can now use this text as a step-by-step solution reference and derivation counter-checking resources. Readers can follow and learn the essence of scalar electric field and magnetic field Hertz's vectors application. There are 12 subchapters of electromagnetics theory derivation. Students will learn about cross sections and scattering amplitudes theory in subchapter 2-1. Next, are subchapter 2-5 on Rayleigh scattering, subchapter 2-6 Rayleigh-Debye scattering, which is also known as Born approximation, and subchapter 2-7 WKB interior wave number approximation. These subchapters are essential electromagnetic wave approximation and forward scattering theorem knowledge for serious physics students. The Mie scattering derivation and its approximation subchapter 2-8 carries the most "essence" for any physics students to learn fundamental of electric and magnetic field vector and scalar Laplacians in spherical coordinates and scalar Hertz's vectors in the undergraduate level as well as a fresher course for graduate students. Followed by Subchapter 2-9 on Elliptic polarization and the Stokes parameters explore the actual representation found in real settings. The remains subchapters consist of subchapter 2-12 Scattering amplitude functions and the Stokes matrix solution, subchapter 2-13 Transformation of the Stokes parameters for rotation about the axis, subchapter 2-14 Particle size distribution. These chapters are the applied physics knowledge in electromagnetic wave propagation physics. Last of all are subchapter 2-15 Acoustic waves and subchapter 2-16 Acoustic scattering simple derivation. This item is printed on demand. Shipping may be from our UK warehouse or from our Australian or US warehouses, depending on stock availability.…

N° de ref. del artículo 9798245120836

Título
Mathematical Derivation for Wave Propagation and Scattering in Random Media by Akira Ishimaru (Paperback)
Autor
Hee C. Lim
Editorial
Independently Published
Año de publicación
2026
Estado
new
Encuadernación
Paperback
Idioma
inglés
ISBN 13
9798245120836

CitiRetail

Stevenage, Reino Unido

Vendedor de 5 estrellas

Vendedor de IberLibro desde 29 de junio de 2022

Tarifas de envío de Reino Unido a Estados Unidos de America

ArtículoDe 7 a 14 días hábilesDe 7 a 60 días hábiles
Primer artículoEUR 44,13EUR 44,13
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