The mathematization of all sciences, the fading of traditional scientific boundaries, the
impact of computer technology, the growing importance of computer modelling and the …

New inf-sup stable mixed elements are proposed and analyzed for solving the Maxwell
equations in terms of electric field and Lagrange multiplier. Nodal-continuous Lagrange …

A mixed finite element method is proposed for the Maxwell eigenproblem under the general
setting. The method is based on a modification of the Kikuchi mixed formulation in terms of …

An H (curl)-conforming Nitsche extended finite element method is proposed for H (curl)-
elliptic interface problems in three dimensional Lipschitz domains with smooth interfaces …

Weak Galerkin finite element methods (WG-FEMs) for H (curl; Ω) and H (curl, div; Ω)-elliptic
problems are investigated in this paper. The WG method as applied to curl-curl and grad-div …

A direct discretization is analyzed for the computation of the eigenvalues of the Maxwell
eigenproblem, where the finite element space (P k) d+∇ P k+ 1 with the pair of the k th order …

In this paper we propose and study a new Lagrange finite element method for the two-
dimensional Maxwell's equations. Its solution may be singular because of the nonsmooth …

We propose a mixed method for the computation of the eigenvalues of the Maxwell
eigenproblem, in terms of the electric field and a multiplier. The method allows the Lagrange …

A coercive mixed variational formulation on H 0 (curl; Ω)× H (div; Ω) is proposed for the
generalized Maxwell problem which typically arises from computational electromagnetism …

We propose an unfitted finite element method for numerically solving the time-harmonic
Maxwell equations on a smooth domain. The embedded boundary of the domain is allowed …