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20202026
most citedQuasinormal mode expansion of optical far-field quantities

30 citations · 152 across the 15 of their papers we have counts for

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5 papers · 1 filter

physics.comp-ph2024★ 6 cited

Resonance modes in microstructured photonic waveguides: Efficient and accurate computation based on AAA rational approximation

Felix Binkowski, Fridtjof Betz, Martin Hammerschmidt +2

We present a framework for the efficient and accurate computation of resonance modes in photonic waveguides. The framework is based on AAA rational approximation with the applicati…

physics.comp-ph2024★ 6 cited

A framework to compute resonances arising from multiple scattering

Jan David Fischbach, Fridtjof Betz, Nigar Asadova +8

Numerous natural and technological phenomena are governed by resonances. In nanophotonics, resonances often result from the interaction of several optical elements. Controlling the…

physics.comp-ph2024★ 10 cited

Computing eigenfrequency sensitivities near exceptional points

Felix Binkowski, Julius Kullig, Fridtjof Betz +4

Exceptional points are spectral degeneracies of non-Hermitian systems where both eigenfrequencies and eigenmodes coalesce. The eigenfrequency sensitivities near an exceptional poin…

physics.comp-ph2023★ 1 cited

Applying a Riesz-projection-based contour integral eigenvalue solver to compute resonance modes of a VCSEL

Lilli Kuen, Fridtjof Betz, Felix Binkowski +6

We investigate the calculation of resonance modes of a VCSEL with a Riesz projection eigenvalue solver. The eigenvalue solver is based on the principle of contour integration where…

physics.comp-ph2022★ 12 cited

Computation of eigenfrequency sensitivities using Riesz projections for efficient optimization of nanophotonic resonators

Felix Binkowski, Fridtjof Betz, Martin Hammerschmidt +3

Resonances are omnipresent in physics and essential for the description of wave phenomena. We present an approach for computing eigenfrequency sensitivities of resonances. The theo…