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20202026
most citedQuantum critical phase transition between two topologically-ordered phases in the Ising toric code bilayer

22 citations · 57 across the 7 of their papers we have counts for

collaborators

7 papers

quant-ph2026

Effective quasiparticle conserving Lindbladians in the thermodynamic limit

Lea Lenke, Kai Phillip Schmidt

Open quantum many-body systems are commonly described by Lindblad master equations, yet the treatment of Lindbladian operators in the thermodynamic limit remains a major challenge.…

cond-mat.str-el2025★ 1 cited

Absence of topological order in the checkerboard toric code

M. Vieweg, V. Kott, L. Lenke +2

We investigate the checkerboard toric code which corresponds to the -symmetry enriched toric code with two distinct star sublattices. One can therefore tune from the l…

cond-mat.str-el2023★ 1 cited

Absence of fractal quantum criticality in the quantum Newman-Moore model

R. Wiedmann, L. Lenke., M. Mühlhauser +1

The quantum phase transition between the low-field fracton phase with type-II fracton excitations and the high-field polarized phase is investigated in the two-dimensional self-dua…

cond-mat.str-el2023★ 6 cited

Series expansions in closed and open quantum many-body systems with multiple quasiparticle types

L. Lenke, A. Schellenberger, K. P. Schmidt

The established approach of perturbative continuous unitary transformations (pCUTs) constructs effective quantum many-body Hamiltonians as perturbative series that conserve the num…

cond-mat.str-el2022★ 6 cited

Quantum phase transitions in the -layer Ising toric code

L. Schamriss, L. Lenke, M. Mühlhauser +1

We investigate the quantum phase diagram of the -layer Ising toric code corresponding to layers of two-dimensional toric codes coupled by Ising interactions. While for small…

cond-mat.str-el2021★ 21 cited

High-order series expansion of non-Hermitian quantum spin models

L. Lenke, M. Mühlhauser, K. P. Schmidt

We investigate the low-energy physics of non-Hermitian quantum spin models with -symmetry. To this end we consider the one-dimensional Ising chain and the two-dimensional toric…

cond-mat.str-el2020★ 22 cited

Quantum critical phase transition between two topologically-ordered phases in the Ising toric code bilayer

R. Wiedmann, L. Lenke, M. R. Walther +2

We demonstrate that two toric code layers on the square lattice coupled by an Ising interaction display two distinct phases with intrinsic topological order. The second-order quant…