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Physics - Theoretical, Mathematical & Computational Physics | Reconstruction of Macroscopic Maxwell Equations - A Single Susceptibility Theory

Reconstruction of Macroscopic Maxwell Equations

A Single Susceptibility Theory

Cho, Kikuo

2010, XIV, 138 p.

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  • Presents a new and complete theory of Maxwell equations
  • Integrates nonlocal theory and long wavelength approximation as well as quantum mechanical treatment
  • Provides a useful reference work for researchers and a study text for graduage students
This book presents a logically more complete form of macroscopic Maxwell equations than the conventional ones by applying long wavelength approximation to microscopic nonlocal theory. This scheme requires only one susceptibility tensor describing electric and magnetic polarizations together with their mutual interference. The quantum mechanical expression of the susceptibility covers both chiral and achiral symmetry. Only in the absence of chiral symmetry, this reduces to the conventional form, under the additional condition of using magnetic susceptibility defined with respect to, not H, but B. This scheme solves various problems inherent to the conventional scheme of Maxwell equations.

Content Level » Research

Keywords » Chiral symmetry - Long wavelength approximation - Macroscopic Maxwell equations - Maxwell's equations - Microscopic nonlocal response - Single susceptibility scheme

Related subjects » Optics & Lasers - Theoretical, Mathematical & Computational Physics

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