2015-present: Junior Group Leader, Institute for Quantum Optics and Quantum Information (IQOQI) Vienna, Austria.
2014-2015: Assistant Professor, Faculty of Science, Physics Department, Bilkent University, Turkey.
2013-2014: Research Associate, Faculty of Science, Department of Theoretical Physics, Autonomous University of Barcelona, Spain.
2011-2013: Research Associate, School of Physics, University of Bristol, U.K.
2009-2011: Research Associate, Faculty of Mathematics, Department of Mathematical Analysis, Complutense University of Madrid, Spain.
2008-2009: Research Associate, Institute of Mathematical Sciences, Imperial College, U.K.
Academic studies
2003-2007: PhD studies at the Institute of Photonic Sciences (ICFO), with postgraduate courses taken at the University of Barcelona. PhD thesis title: “Quantum Information in Infinite Dimensional Hilbert Spaces” (December, 2007).
1998-2003: Degree in Theoretical Physics at Universidad Complutense de Madrid - UCM.
Research interests
Quantum information science
The foundations of Physics
Quantum machines
Publications
Optimization of Time-Ordered Processes in the Finite and Asymptotic Regimes
Weilenmann, Mirjam; Budroni, Costantino; Navascués, Miguel (2024) Optimization of Time-Ordered Processes in the Finite and Asymptotic Regimes. PRX Quantum, Bd. 5 (2), S. 020351.
Lower Bounds on Ground-State Energies of Local Hamiltonians through the Renormalization Group
Kull, Ilya; Schuch, Norbert; Dive, Ben; Navascués, Miguel (2024) Lower Bounds on Ground-State Energies of Local Hamiltonians through the Renormalization Group. Phys. Rev. X, Bd. 14 (2), S. 021008.
Self-Testing in Prepare-and-Measure Scenarios and a Robust Version of Wigner’s Theorem
Navascués, Miguel; Pál, Károly F.; Vértesi, Tamás; Araújo, Mateus (2023) Self-Testing in Prepare-and-Measure Scenarios and a Robust Version of Wigner’s Theorem. Physical Review Letters, Bd. 131 (25), S. 250802.
Universal Quantum Rewinding Protocol with an Arbitrarily High Probability of Success
Trillo, D.; Dive, B.; Navascués, M. (2023) Universal Quantum Rewinding Protocol with an Arbitrarily High Probability of Success. Phys. Rev. Lett., Bd. 130, S. 110201.
Testing Real Quantum Theory in an Optical Quantum Network
Li, Zheng-Da; Mao, Ya-Li; Weilenmann, Mirjam; Tavakoli, Armin; Chen, Hu et al. [..] (2022) Testing Real Quantum Theory in an Optical Quantum Network. Phys. Rev. Lett., Bd. 128 (4), S. ARTN 040402.
Quantum theory based on real numbers can be experimentally falsified
Renou, Marc-Olivier; Trillo, David; Weilenmann, Mirjam; Le, Thinh P.; Tavakoli, Armin et al. [..] (2021) Quantum theory based on real numbers can be experimentally falsified. Nature, Bd. 600, S. 625–629 <'https://doi.org/10.1038/s41586-021-04160-4'>.
Analysis and optimization of quantum adaptive measurement protocols with the framework of preparation games
Weilenmann, M.; Aguilar, E. A.; Navascues, M. (2021) Analysis and optimization of quantum adaptive measurement protocols with the framework of preparation games. Nat. Commun., Bd. 12 (1), S. ARTN 4553.
Connector Tensor Networks: A Renormalization-Type Approach to Quantum Certification
Navascués, M.; Singh, S.; Acín, A. (2020) Connector Tensor Networks: A Renormalization-Type Approach to Quantum Certification. Physical Review X, Bd. 10, S. 021064.
Bounding the Sets of Classical and Quantum Correlations in Networks
Pozas-Kerstjens, Alejandro; Rabelo, Rafael; Rudnicki, Lukasz; Chaves, Rafael; Cavalcanti, Daniel et al. [..] (2019) Bounding the Sets of Classical and Quantum Correlations in Networks. Phys. Rev. Lett., Bd. 123 (14), S. ARTN 140503.
Two-dimensional translation-invariant probability distributions: approximations, characterizations and no-go theorems
Wang, Zizhu; Navascues, Miguel (2018) Two-dimensional translation-invariant probability distributions: approximations, characterizations and no-go theorems. Proc. R. Soc. A-Math. Phys. Eng. Sci., Bd. 474 (2217), S. 20170822.
A purification postulate for quantum mechanics with indefinite causal order
Araújo, M.; Feix, A.; Navascués, M.; Brukner, Č (2017) A purification postulate for quantum mechanics with indefinite causal order. Quantum, Bd. 1, S. 10.
Better local hidden variable models for two-qubit Werner states and an upper bound on the Grothendieck constant KG(3)
Hirsch, F.; Quintino, M. T.; Vértesi, T.; Navascués, M.; Brunner, N. (2017) Better local hidden variable models for two-qubit Werner states and an upper bound on the Grothendieck constant KG(3). Quantum, Bd. 1, S. 3.
This site uses cookies. They ensure essential functionalities of the website and enable us to continuously optimize content. Help us by agreeing to the collection of statistical data and the presentation of external multimedia content. You can change your cookie settings at any time. Further information can be found in the privacy settings and by clicking the Data Protection Link.
