SFB TRR 352 Mathematics of Many-Body Quantum Systems and Their Collective Phenomena
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Funded by the Deutsche Forschungsgemeinschaft (DFG, German Research Foundation) – TRR 352 – Project-ID 470903074


2023

A. Bluhm, Á. Capel, P. Gondolf and A. Pérez-Hernández. Continuity of Quantum Entropic Quantities via Almost Convexity. IEEE Transactions on Information Theory (2023), doi: 10.1109/TIT.2023.3277892.

E. L. Giacomelli. An optimal upper bound for the dilute Fermi gas in three dimensions. Journal of Functional Analysis, 285, 110073 (2023).

J. Henheik, A. B. Lauritsen and B. Roos. Universality in low-dimensional BCS theory. Reviews in Mathematical Physics (2023), doi: 10.1142/S0129055X2360005X.

C. Manai, S.Warzel, The Spectral Gap and Low-Energy Spectrum in Mean-Field Quantum Spin Systems. Forum of Mathematics, Sigma, 11, E112. doi:10.1017/fms.2023.111

Preprints

A. Bluhm, A. Capel, P. Gondolf and T. Möbus. Unified framework for continuity of sandwiched Rényi divergences.  arXiv:2308.12425

A. Bluhm, M. Caro, T. Möbus, C. Rouzé and A. Werner. Dissipation-enabled bosonic Hamiltonian learning via new information-propagation bounds. arXiv:2307.15026

L. Bollmann, P. Müller. Widom's formula for discontinuous matrix-valued symbols. arXiv:2311.06036

S. Burkhard, B. Dörich, M. Hochbruck, C. Lasser. Variational Gaussian approximation for the magnetic Schrödinger equation. arXiv:2310.16734

M. Christiansen. Hilbert-Schmidt Estimates for Fermionic 2-Body Operators. arXiv:2305.00834

P. Gondolf, T. Möbus, C. Rouzé. Energy preserving evolutions over Bosonic systems. arXiv:2307.13801

F. R. Klausen, S. Warzel. Exponential decay of coherences in single-particle open quantum systems.  arXiv:2310.09880

L. Read. Negative spectrum of Schrödinger operators with rapidly oscillating potentials. arXiv:2309.06434 

B. Roos, R. Seiringer. BCS Critical Temperature on Half-Spaces. arXiv:2306.05824

B. Roos, R. Seiringer. Enhanced BCS Superconductivity at a Corner. arXiv:2308.07115

A. Young. Quantum Spin Systems. arXiv:2308.07848

A. Young. On a bulk gap strategy for quantum lattice models. arXiv:2308.01405