activity
19952025
most citedDetection of Geometric Phases in Superconducting Nanocircuits

373 citations · 2.9k across the 57 of their papers we have counts for

collaborators

57 papers

quant-ph2025★ 1 cited

On two maximally entangled couples

Felix Huber, Jens Siewert

In a seminal article, Higuchi and Sudbery showed that a pure four-qubit state can not be maximally entangled across every bipartition. Such states are now known as absolutely maxim…

quant-ph2024

Exploring Imaginary Coordinates: Disparity in the Shape of Quantum State Space in Even and Odd Dimensions

Simon Morelli, Santiago Llorens, Jens Siewert

The state of a finite-dimensional quantum system is described by a density matrix that can be decomposed into a real diagonal, a real off-diagonal and and an imaginary off-diagonal…

cond-mat.supr-con2023

Interplay of Andreev reflection and Coulomb blockade in hybrid superconducting single electron transistors

Laura Sobral Rey, David Christian Ohnmacht, Clemens B. Winkelmann +3

We study the interplay between Coulomb blockade and superconductivity in a tunable superconductor-superconductor-normal metal single-electron transistor. The device is realized by…

quant-ph2023★ 8 cited

Correlation constraints and the Bloch geometry of two qubits

Simon Morelli, Christopher Eltschka, Marcus Huber +1

We present a novel inequality on the purity of a bipartite state depending solely on the difference of the local Bloch vector lengths. For two qubits this inequality is tight for a…

quant-ph2022★ 14 cited

On orthogonal bases in the Hilbert-Schmidt space of matrices

Jens Siewert

Decomposition of (finite-dimensional) operators in terms of orthogonal bases of matrices has been a standard method in quantum physics for decades. In recent years, it has become i…

quant-ph2022★ 6 cited

Characterizing generalized axisymmetric quantum states in systems

Marcel Seelbach Benkner, Jens Siewert, Otfried Gühne +1

We introduce a family of highly symmetric bipartite quantum states in arbitrary dimensions. It consists of all states that are invariant under local phase rotations and local cycli…