Maxwell’s Equations : : Analysis and Numerics / / ed. by Ulrich Langer, Dirk Pauly, Sergey Repin.

This volume collects longer articles on the analysis and numerics of Maxwell’s equations. The topics include functional analytic and Hilbert space methods, compact embeddings, solution theories and asymptotics, electromagnetostatics, time-harmonic Maxwell’s equations, time-dependent Maxwell’s equati...

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Bibliographic Details
Superior document:Title is part of eBook package: De Gruyter DG Plus DeG Package 2019 Part 1
MitwirkendeR:
HerausgeberIn:
Place / Publishing House:Berlin ;, Boston : : De Gruyter, , [2019]
©2019
Year of Publication:2019
Language:English
Series:Radon Series on Computational and Applied Mathematics , 24
Online Access:
Physical Description:1 online resource (X, 434 p.)
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Table of Contents:
  • Frontmatter
  • Preface
  • Contents
  • 1. The curl–div system: theory and finite element approximation
  • 2. Darwin and higher order approximations to Maxwell’s equations in R3
  • 3. Weck’s selection theorem: The Maxwell compactness property for bounded weak Lipschitz domains with mixed boundary conditions in arbitrary dimensions
  • 4. Numerical analysis of the half-space matching method with Robin traces on a convex polygonal scatterer
  • 5. Eigenvalue problems in inverse electromagnetic scattering theory
  • 6. Maxwell eigenmodes in product domains
  • 7. Discrete regular decompositions of tetrahedral discrete 1-forms
  • 8. Some old and some new results in inverse obstacle scattering
  • 9. The time-harmonic Maxwell equations with impedance boundary conditions in polyhedral domains
  • 10. Time-harmonic electro-magnetic scattering in exterior weak Lipschitz domains with mixed boundary conditions
  • 11. On an electro-magneto-elasto-dynamic transmission problem
  • 12. Continuous dependence on the coefficients for a class of non-autonomous evolutionary equations