activity
20182021
most citedEfficient Light Funneling based on the non-Hermitian Skin Effect

842 citations · 852 across the 2 of their papers we have counts for

collaborators

8 papers

cond-mat.mes-hall202110 cited

A spectral duality in graphs and microwave networks

Tobias Hofmann, Junjie Lu, Ulrich Kuhl +1

Quantum graphs and their experimental counterparts, microwave networks, are ideally suited to study the spectral statistics of chaotic systems. The graph spectrum is obtained from…

physics.app-ph2020

Topological defect engineering and PT-symmetry in non-Hermitian electrical circuits

Alexander Stegmaier, Stefan Imhof, Tobias Helbig +14

We employ electric circuit networks to study topological states of matter in non-Hermitian systems enriched by parity-time symmetry and chiral symmetry anti-$\mathca…

physics.optics2020842 cited

Efficient Light Funneling based on the non-Hermitian Skin Effect

Sebastian Weidemann, Mark Kremer, Tobias Helbig +5

In the last two decades, the ubiquitous effect of dissipation has proven to entail astonishing non-Hermitian features, rather than just being an inescapable nuisance. As an alterna…

cond-mat.mes-hall2019

Reciprocal skin effect and its realization in a topolectrical circuit

Tobias Hofmann, Tobias Helbig, Frank Schindler +11

A system is non-Hermitian when it exchanges energy with its environment and non-reciprocal when it behaves differently upon the interchange of input and response. Within the field…

cond-mat.mes-hall2019

Observation of bulk boundary correspondence breakdown in topolectrical circuits

Tobias Helbig, Tobias Hofmann, Stefan Imhof +7

The study of the laws of nature has traditionally been pursued in the limit of isolated systems, where energy is conserved. This is not always a valid approximation, however, as th…

cond-mat.mes-hall2019

Imaging nodal knots in momentum space through topolectrical circuits

Ching Hua Lee, Amanda Sutrisno, Tobias Hofmann +7

Knots are intricate structures that cannot be unambiguously distinguished with any single topological invariant. Momentum space knots, in particular, have been elusive due to their…