Über die Existenz der Admittanz bzw. Impedanz parametrischer Zweipole
Über isophotische Flächenstücke bei geometrischer Parallelbeleuchtung
Ueber Anwendungen der Differntialgleichung ... = a2 ... Auf Akustik und Optik, bei Variation der Grenzbedingungen.
Ueber das Huyghens'sche Ocular.
Ueber das von Helmholtz vorgeschlagene Geset der electrodynamischen Wechselwirkung
Ueber die Bewegungsgleichungen der Elektricität für ruhende leitende Körper.
Ueber die Differentialgleichungen für Lichtschwingungen. Von A. Brill in Giessen.
Ueber die electromotorische Kraft dünner Gasschichten auf Metallplatten
Ueber die oscillirende Entladung einer Franklin'schen Tafel.
Ueber die Reflexion und Brechung des Lichtes an der Grenze unkrystallinischer Medien
Une analyse de la méthode des domaines fictifs pour le problème de Helmholtz extérieur
Uniform convergence of local multigrid methods for the time-harmonic Maxwell equation
For the efficient numerical solution of indefinite linear systems arising from curl conforming edge element approximations of the time-harmonic Maxwell equation, we consider local multigrid methods (LMM) on adaptively refined meshes. The edge element discretization is done by the lowest order edge elements of Nédélec’s first family. The LMM features local hybrid Hiptmair smoothers of Jacobi and Gauss–Seidel type which are performed only on basis functions associated with newly created edges/nodal...
Uniform convergence of local multigrid methods for the time-harmonic Maxwell equation∗
For the efficient numerical solution of indefinite linear systems arising from curl conforming edge element approximations of the time-harmonic Maxwell equation, we consider local multigrid methods (LMM) on adaptively refined meshes. The edge element discretization is done by the lowest order edge elements of Nédélec’s first family. The LMM features local hybrid Hiptmair smoothers of Jacobi and Gauss–Seidel type which are performed only on basis functions associated with newly created edges/nodal...
Uniqueness for the two-dimensional semiconductor equations in case of high carrier densities.
Uniqueness of stable Meissner state solutions of the Chern-Simons-Higgs energy
For external magnetic field hex ≤ Cε–α, we prove that a Meissner state solution for the Chern-Simons-Higgs functional exists. Furthermore, if the solution is stable among all vortexless solutions, then it is unique.