Titlebook: Eddy Current Approximation of Maxwell Equations; Theory, Algorithms a Ana Alonso Rodríguez,Alberto Valli Book 2010 Springer-Verlag Milan 20

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Existence and uniqueness of the solution,ríguez et al. [11], we mainly focus on the magnetic boundary value problem (1.22), adding in Section 3.5 a few comments on the electric boundary value problem(1.20) and the no-flux boundary value problem (1.24).

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Hybrid formulations for the electric and magnetic fields,ar potential, the latter being used only in the conducting region, or on the use of a magnetic scalar potential in the insulating region (see, e.g., Jackson [137], Silvester and Ferrari [227]). We present these formulations in Chapters 6 and 5 respectively.

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https://doi.org/10.1007/978-3-642-92887-1In this chapter, starting from the classical Maxwell equations, we describe and motivate the problem we are going to consider.

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Verdampfen, Destillieren und Sublimieren,As we have already remarked in the preceding chapters, a specific feature of eddy current problems is the presence of differential constraints acting in the non-conducting part of the domain: namely, curl .=. in Ω. and div (ε.)=0 in Ω

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Setting the problem,In this chapter, starting from the classical Maxwell equations, we describe and motivate the problem we are going to consider.

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Formulations via scalar potentials,As we have already remarked in the preceding chapters, a specific feature of eddy current problems is the presence of differential constraints acting in the non-conducting part of the domain: namely, curl .=. in Ω. and div (ε.)=0 in Ω

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