T
Thomas L. Schmidt
Researcher at University of Luxembourg
Publications - 96
Citations - 2213
Thomas L. Schmidt is an academic researcher from University of Luxembourg. The author has contributed to research in topics: Topological insulator & MAJORANA. The author has an hindex of 22, co-authored 96 publications receiving 1876 citations. Previous affiliations of Thomas L. Schmidt include University of Basel & Imperial College London.
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One-dimensional quantum liquids: Beyond the Luttinger liquid paradigm
TL;DR: In this article, the Luttinger liquid theory has been used for the description of one-dimensional (1D) quantum fluids beyond the low-energy limit, where the nonlinearity of the dispersion relation becomes essential.
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Inelastic Electron Backscattering in a Generic Helical Edge Channel
TL;DR: The low-temperature conductance of a weakly interacting one-dimensional helical liquid without axial spin symmetry allows for inelastic backscattering of a single electron, accompanied by forward scattering of another, resulting in a temperature-dependent deviation from the quantized conductance.
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Disorder-driven exceptional lines and Fermi ribbons in tilted nodal-line semimetals
TL;DR: In this paper, the authors consider the impact of disorder on the spectrum of three-dimensional nodal-line semimetals and show that the combination of disorder and a tilted spectrum naturally leads to a non-Hermitian self-energy contribution that can split a nodal line into a pair of exceptional lines.
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Transient dynamics of the Anderson impurity model out of equilibrium
TL;DR: In this paper, the Anderson impurity model is extended to the case of fermionic continua with finite bandwidths, and the transient dynamics of the system depends sensitively on the bandwidth of the electrode material.
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Non-Abelian parafermions in time-reversal invariant interacting helical systems
Christoph P. Orth,Rakesh P. Tiwari,Tobias Meng,Tobias Meng,Thomas L. Schmidt,Thomas L. Schmidt +5 more
TL;DR: In this article, the authors show that if the chemical potential is at the Dirac point, umklapp scattering can open a gap in the edge state spectrum even if the system is time-reversal invariant.