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Dahlsten, Oscar: Difference between revisions

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* Research Assistant Professor
* Research Assistant Professor
* University of Oxford
* University of Oxford
Oscar Dahlsten did his Undergraduates and PhD at Imperial College London. Since then he has been at ETH and NUS Singapore. He taught 2/3 of the Advanced Solid State course to 40+ graduate students at NUS in the spring 2011. Presently he is moreover a [https://www.wolfson.ox.ac.uk/oscar-dahlsten Research Fellow of Wolfson College] and a [http://www.stcatz.ox.ac.uk/node/543 Lecturer for St Catherine's College].
He researches the foundations of quantum theory and statistical mechanics. He looks for better ways of understanding quantum phenomena, often from a quantum information theory perspective. He is one of the pioneers of a new type of statistical mechanics called single-shot statistical mechanics where one focusses on guaranteed behaviours rather than average behaviours, a distinction which is particularly important in nano and quantum regimes.


==Contributions==
==Contributions==
# [[Phase phenomena in probabilistic theories]]
# [[Phase phenomena in probabilistic theories]]

Revision as of 06:09, 7 March 2017

  • Research Assistant Professor
  • University of Oxford

Oscar Dahlsten did his Undergraduates and PhD at Imperial College London. Since then he has been at ETH and NUS Singapore. He taught 2/3 of the Advanced Solid State course to 40+ graduate students at NUS in the spring 2011. Presently he is moreover a Research Fellow of Wolfson College and a Lecturer for St Catherine's College.

He researches the foundations of quantum theory and statistical mechanics. He looks for better ways of understanding quantum phenomena, often from a quantum information theory perspective. He is one of the pioneers of a new type of statistical mechanics called single-shot statistical mechanics where one focusses on guaranteed behaviours rather than average behaviours, a distinction which is particularly important in nano and quantum regimes.

Contributions

  1. Phase phenomena in probabilistic theories