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Existence and Uniqueness of Eddy Current Problems in Bounded ...

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12 MICHAEL KOLMBAUER<br />

[6] A. Buffa <strong>and</strong> P. Ciarlet, Jr. On traces for functional spaces related to Maxwell’s equations. I.<br />

An <strong>in</strong>tegration by parts formula <strong>in</strong> Lipschitz polyhedra. Math. Methods Appl. Sci., 24(1):9–30,<br />

2001.<br />

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II. Hodge decompositions on the boundary <strong>of</strong> Lipschitz polyhedra <strong>and</strong> applications. Math.<br />

Methods Appl. Sci., 24(1):31–48, 2001.<br />

[8] M. Costabel. Symmetric methods for the coupl<strong>in</strong>g <strong>of</strong> f<strong>in</strong>ite elements <strong>and</strong> boundary elements<br />

(<strong>in</strong>vited contribution). In Boundary elements IX, Vol. 1 (Stuttgart, 1987), pages 411–420.<br />

Comput. Mech., Southampton, 1987.<br />

[9] R. Hiptmair. Symmetric coupl<strong>in</strong>g for eddy current problems. SIAM J. Numer. Anal.,<br />

40(1):41–65 (electronic), 2002.<br />

[10] B. K. S. Reitz<strong>in</strong>ger <strong>and</strong> M. Kaltenbacher. A note on the approximation <strong>of</strong> b-h curves for<br />

nonl<strong>in</strong>ear magentic field computations. SFB-Report 02-30, SFB ”Numerical <strong>and</strong> Symbolic<br />

Scientific Comput<strong>in</strong>g”, Johannes Kepler University L<strong>in</strong>z, 2002.<br />

[11] S. Zaglmayr. High Order F<strong>in</strong>ite Element Methods for Electromagnetic Field Computation.<br />

PhD thesis, Universität L<strong>in</strong>z, L<strong>in</strong>z, 2006.<br />

[12] E. Zeidler. Nonl<strong>in</strong>ear functional analysis <strong>and</strong> its applications. II/A. Spr<strong>in</strong>ger-Verlag, New<br />

York, 1990. L<strong>in</strong>ear monotone operators, Translated from the German by the author <strong>and</strong> Leo<br />

F. Boron.<br />

[13] E. Zeidler. Nonl<strong>in</strong>ear functional analysis <strong>and</strong> its applications. II/B. Spr<strong>in</strong>ger-Verlag, New<br />

York, 1990. Nonl<strong>in</strong>ear monotone operators, Translated from the German by the author <strong>and</strong><br />

Leo F. Boron.<br />

(M. Kolmbauer) Institute <strong>of</strong> Computational Mathematics, JKU L<strong>in</strong>z<br />

E-mail address: kolmbauer@numa.uni-l<strong>in</strong>z.ac.at

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