
David Sutter
@quantum_sutter
Quantum information theorist at @IBMResearch
ID: 1216638839382560773
https://sites.google.com/site/suttedav/ 13-01-2020 08:31:26
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Next up, David Sutter with a very interesting talk on "Quantum Brascamp-Lieb dualities". #BIID8



Error mitigation techniques may allow a smooth transition into the fault-tolerant computing era. Together with Christophe and Stefan from IBM Research and ETH Physics we improve the sampling overhead for the quasiprobability method arxiv.org/abs/2101.09290


Our work on "The power of quantum neural networks" has been published in Nature Computational Science! A huge thanks to the coauthors, David Sutter Alessio Figalli Aurelien Lucchi Christa Zoufal and Stefan Woerner. Hard work pays off! 🙂 nature.com/natcomputsci/v…


Check out the recent IBM blog post research.ibm.com/blog/quantum-n… about our recent paper on the power of quantum neural networks [joint work with Amira Abbas, C. Zoufal, Aurelien Lucchi, Alessio Figalli, S. Woerner]

I'm at #iccmp2021 today to receive the 2019 AHP prize awarded jointly with my co-authors Ralph Silva and Jonathan Oppenheim for arxiv.org/ct?url=https%3…. I wish they could be there. Nice to see David Sutter (AHP prize 2018) and J. Bauch (AHP prize 2017) in person again!


Happy to finally get this paper published and looking forward to seeing more results that bring error mitigation and correction together. David Sutter journals.aps.org/prl/abstract/1…

New arXiv paper out! Purely classical machine learning :) in collaboration with David Sutter Alessio Figalli and Stefan Woerner. We define and motivate a measure of capacity for ML models: the local effective dimension. We show how this quantity bounds generalization error 1/3


How hard is it to train a quantum support vector machine? --> check out arxiv.org/abs/2203.00031 (joint work with Gian Gentinetta, Arne, and Stefan


In recognition of his contributions to mathematical physics, Jürg Fröhlich of ETH Zurich is being inducted into the National Academy of Sciences. Watch the #NAS159 livestream: ow.ly/uuXh50IVNP2







Follow up work on the effective dimension (with M. Datres, GP. Leonardi, Alessio Figalli): (i) stronger generalization bound (ii) lower bound that can be computed efficiently (for Markovian models) (iii) new simulation results --> check out arxiv.org/abs/2401.09184


Uhlmann's theorem states that the fidelity of two states rho and sigma can be expressed in terms of their purifications (where the fidelity simplifies). In arxiv.org/abs/2502.01749 we (with Giulia Mazzola and Renato Renner) generalize Uhlmann's theorem to Rényi relative entropies.