activity
19972023
most citedWave Dynamical Chaos in a Superconducting Three-Dimensional Sinai Billiard

59 citations · 91 across the 4 of their papers we have counts for

collaborators

5 papers

math.NA2023★ 5 cited

Finite Element Modeling of Power Cables using Coordinate Transformations

Albert Piwonski, Julien Dular, Rodrigo Silva Rezende +1

Power cables have complex geometries in order to reduce their ac resistance. Although there are many different cable designs, most have in common that their inner conductors' cross…

math.NA2023★ 6 cited

2D Eddy Current Boundary Value Problems for Power Cables with Helicoidal Symmetry

Albert Piwonski, Julien Dular, Rodrigo Silva Rezende +1

Power cables have complex geometries in order to reduce their AC resistance. The cross-section of a cable consists of several conductors that are electrically insulated from each o…

math.NA2018

Encoding Electromagnetic Transformation Laws for Dimensional Reduction

Marcus Christian Lehmann, Mirsad Hadžiefendić, Albert Piwonski +1

Electromagnetic phenomena are mathematically described by solutions of boundary value problems. For exploiting symmetries of these boundary value problems in a way that is offered…

cond-mat.mes-hall2006★ 21 cited

Design of Q-Band loop-gap resonators at frequencies 34-36 GHz for single electron spin spectroscopy in semiconductor nanostructures

B. Simovic, P. Studerus, S. Gustavsson +5

We report on the design of loop-gap resonators (LGR) operating in the frequency range 34-36 GHz with the goal to achieve single electron spin resonance (ESR) in quantum dot nanostr…

chao-dyn1997★ 59 cited

Wave Dynamical Chaos in a Superconducting Three-Dimensional Sinai Billiard

H. Alt, C. Dembowski, H. -D. Graef +5

Based on very accurate measurements performed on a superconducting microwave resonator shaped like a desymmetrized three-dimensional (3D) Sinai billiard, we investigate for the fir…