Solving Maxwell's Eigenvalue Problem via Isogeometric Boundary Elements and a Contour Integral Method

Abstract

We solve Maxwell's eigenvalue problem via isogeometric boundary elements and a contour integral method. We discuss the analytic properties of the discretisation, outline the implementation, and showcase numerical examples.

References in corpus (5)

• The Superconducting TESLA Cavities
• A Fast Isogeometric BEM for the Three Dimensional Laplace- and Helmholtz Problems
• Isogeometric Simulation of Lorentz Detuning in Superconducting Accelerator Cavities
• Uncertainty Quantification for Maxwell's Eigenproblem based on Isogeometric Analysis and Mode Tracking
• Recent Advances of Isogeometric Analysis in Computational Electromagnetics

Cited by in corpus (1)

• Complex moment-based methods for differential eigenvalue problems