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Titlebook: Resonant Scattering and Generation of Waves; Cubically Polarizabl Lutz Angermann,Vasyl V. Yatsyk Book 2019 Springer Nature Switzerland AG 2

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楼主: Lipase
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ions correspondantes sont extrêmement irrégulières; on a coutume de parler néanmoins de leur amplitude et de leur période en entendant par là, assez vaguement il faut l’avouer, l’amplitude et la période du mouvement sinusoïdal qui s’en approcherait le plus, en moyenne, pendant un certain intervalle
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The Mathematical Model,ing rapidly varying microscopic quantities over spatial scales that are much larger than the typical material microstructure scales. Details of the averaging procedure can be found in standard electrodynamic textbooks, for instance, in Jackson, Classical Electrodynamics, Wiley, New York, 1999, [3].
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Numerical Experiments,6) were largely comparable to the numerical results for the system (3.17) and thus did not provide any other (or even new) findings, we have omitted a similarly detailed description and discussion of the finite element results. Nevertheless, we have included a few comments on these results.
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Book 2019ses in particular on media with nonlinear polarization properties. It addresses the direct problem of nonlinear Electrodynamics, that is to understand the nonlinear behavior in the induced polarization and to analyze or even to control its impact on the propagation of electromagnetic fields in the m
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The Mathematical Model,nit system is used (see, for example, Born and Wolf in Principles of Optic, Pergamon Press, Oxford, 1970, [1, Sect. 1.1.1], Landau et al. in Electrodynamics of Continuous Media, Elsevier Butterworth-Heinemann, Oxford, 1984, [2, Chap. IX]). Here, . . . . denote the unknown vector fields of electric a
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The Equivalent System of Nonlinear Integral Equations,ions w.r.t. the components . . . of the fields scattered and generated in the nonlinear layer. Here, we give a derivation of these equations, which is more formally than in the papers[1–7], and which extends the results of the works [8, 9] to the case of excitation of the nonlinear structure by the
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Spectral Analysis,on of the frequencies of excitation to certain problem-inherent (spectral) frequencies. Therefore it is important to be able to estimate or to compute (at least approximately) such problem-inherent parameters. A typical approach is to convert the nonlinear problem under consideration into a linear p
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