Recent Advances of Isogeometric Analysis in Computational Electromagnetics. - Zeger Bontinck; Jacopo Corno; Herbert De Gersem; Stefan Kurz; Andreas Pels; Sebastian Schöps; Felix Wolf 002; Carlo de Falco; Jürgen Dölz; Rafael Vázquez Hernández; Ulrich Römer (CoRR, 2017)

A Numerical Comparison of an Isogeometric and a Classical Higher-Order Approach to the Electric Field Integral Equation. - Jürgen Dölz; Stefan Kurz; Sebastian Schöps; Felix Wolf 002 (CoRR, 2018)

Isogeometric Boundary Elements in Electromagnetism: Rigorous Analysis, Fast Methods, and Examples. - Jürgen Dölz; Stefan Kurz; Sebastian Schöps; Felix Wolf 002 (SIAM J. Sci. Comput., 2019)

Solving Maxwell's Eigenvalue Problem via Isogeometric Boundary Elements and a Contour Integral Method. - Stefan Kurz; Sebastian Schöps; Gerhard Unger; Felix Wolf 002 (CoRR, 2020)

Multipatch approximation of the de Rham sequence and its traces in isogeometric analysis. - Annalisa Buffa; Jürgen Dölz; Stefan Kurz; Sebastian Schöps; Rafael Vázquez Hernández; Felix Wolf 002 (Numerische Mathematik, 2020)

Bembel: The fast isogeometric boundary element C++ library for Laplace, Helmholtz, and electric wave equation. - Jürgen Dölz; Helmut Harbrecht; Stefan Kurz; Michael D. Multerer; Sebastian Schöps; Felix Wolf 002 (SoftwareX, 2020)

Bisimulation invariant monadic-second order logic in the finite. - Achim Blumensath; Felix Wolf 002 (Theor. Comput. Sci., 2020)

A Low-Frequency-Stable Higher-Order Spline-Based Integral Equation Method. - Maximilian Nolte; Riccardo Torchio; Sebastian Schöps; Jürgen Dölz; Felix Wolf 002; Albert E. Ruehli (CoRR, 2024)