Nilanjana Datta
Affiliations: | 1995 | Physics | Eidgenössische Technische Hochschule Zürich, Zürich, ZH, Switzerland |
| 2001- | Applied Mathematics and Theoretical Physics | University of Cambridge, Cambridge, England, United Kingdom |
Area:
quantum informationWebsite:
http://www.damtp.cam.ac.uk/user/nila/Google:
"Nilanjana Datta"Bio:
Nilanjana Datta is an Indian-born British mathematician working in quantum information theory. She is a Reader in Quantum Information Theory in the Department of Applied Mathematics and Theoretical Physics at the University of Cambridge, and a Fellow of Pembroke College.
Born in the Indian state of West Bengal, Datta graduated from Jadavpur University with a Master of Science and did a Post-MSc at the Saha Institute of Nuclear Physics. In 1995 she obtained a PhD from ETH Zürich under the supervision of Jürg Fröhlich and Rudolf Morf, working on quantum statistical mechanics and the Quantum Hall effect. She then held postdoctoral positions at the CNRS Marseille, the Dublin Institute for Advanced Studies the University of Strathclyde, and the École Polytechnique Fédérale de Lausanne. In 2001 she became an affiliated lecturer of the Faculty of Mathematics, University of Cambridge and a Fellow of Pembroke College.
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Publications
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| Becker S, Datta N, Lami L, et al. (2021) Convergence Rates for the Quantum Central Limit Theorem. Communications in Mathematical Physics. 383: 223-279 |
| Becker S, Datta N, Lami L, et al. (2021) Energy-Constrained Discrimination of Unitaries, Quantum Speed Limits, and a Gaussian Solovay-Kitaev Theorem. Physical Review Letters. 126: 190504 |
| Cheng H, Datta N, Rouze C. (2021) Strong Converse Bounds in Quantum Network Information Theory Ieee Transactions On Information Theory. 67: 2269-2292 |
| Cheng H, Hanson EP, Datta N, et al. (2021) Non-Asymptotic Classical Data Compression With Quantum Side Information Ieee Transactions On Information Theory. 67: 902-930 |
| Salzmann R, Datta N, Gour G, et al. (2021) Symmetric distinguishability as a quantum resource New Journal of Physics. 23: 083016 |
| Becker S, Datta N, Lami L, et al. (2021) Convergence Rates for the Quantum Central Limit Theorem Communications in Mathematical Physics. 383: 223-279 |
| Beigi S, Datta N, Rouzé C. (2020) Quantum Reverse Hypercontractivity: Its Tensorization and Application to Strong Converses Communications in Mathematical Physics. 376: 753-794 |
| Becker S, Datta N. (2020) Convergence Rates for Quantum Evolution and Entropic Continuity Bounds in Infinite Dimensions Communications in Mathematical Physics. 374: 823-871 |
| Datta N, Rouzé C. (2020) Relating Relative Entropy, Optimal Transport and Fisher Information: A Quantum HWI Inequality Annales Henri Poincaré. 21: 2115-2150 |
| Adesso G, Datta N, Hall MJW, et al. (2019) Corrigendum: Shannon’s information theory 70 years on: applications in classical and quantum physics (2019 J. Phys. A: Math. Theor. 52 320201) Journal of Physics A. 52: 479501 |