By Vladimir M. Shalaev

ISBN-10: 3540420312

ISBN-13: 9783540420316

The participants to the publication are international top specialists within the optics of random media; they supply a state of the art assessment of contemporary advancements within the box together with nonlinear optical and magneto-optical homes, Raman and hyper-Raman scattering, laser motion, plasmon excitation and localized vast fields, imaging and spectroscopy of random media

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Such fluctuations can occur for many reasons, including thermal noise. We will characterize flicker noise in terms of fluctuations in the local dielectric function (r). Suppose we have a material in which D and E are connected by the local relation D(r) = (r)E(r) , (15) where (r) is taken from an ensemble with mean value (r) and fluctuation δ (r). The mean value (r) is the same as that which appears in the nonlinear problem discussed above. The fluctuating part δ (r), it is assumed, has a vanishing ensemble average at each point r and satisfies the relationship δ (r)δ (r ) av = λχ(r)δ(r − r ), where .

E 56, R1322 (1997) 27 19. J. W. Haus, N. Kalyaniwalla, R. Inguva, M. Bloemer, C. M. Bowden, J. Opt. Soc. Am. B 6, 797 (1989) 27 Response of Composite Media Made of Weakly Nonlinear Constituents 39 20. M. J. Bloemer, P. R. Ashley, J. W. Haus, N. Kalyaniwalla, C. R. Christensen, IEEE J. Quant. Electron. 26, 1075 (1990) 27 21. D. A. G. Bruggeman, Ann. Phys. (Leipzig) 24, 636 (1935) 28 22. R. Landauer, J. Appl. Phys. 23, 779 (1952) 28 23. B. Budiansky, J. Mech. Phys. Solids 13, 223 (1965) 28 24. R.

It is interesting to note that, in the quasi-static regime, resonances and bistability can occur only if the electrical permittivity is not real and positive everywhere. In fact, it is possible to prove that, if E · D(E) is a real, monotonically increasing function of |E| or if D is linear in E, then the local field E has a uniquely determined value everywhere in the system [1]. , there must be a metallic constituent and the frequency ω must satisfy 1 < ω < ωp , (33) τ as well as a nonlinear dependence of D upon E in some parts of the system.

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Optical properties of nanostructured random media by Vladimir M. Shalaev


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