Month: June 2018

Machine learning model quantum systems and compounds

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Dmitry Yudin, Researcher, ITMO University (Saint-Petersburg, Russia) 04 July 2018, 15:00-16:30 SkolTech, TPOC-4, Nobel str. 1, Red Building, 3rd floor, Room 351   ABSTRACT. Recently, a deep connection between physics of interacting quantum systems and machine learning technique has been pointed out. In fact, both of the fileds deal with systems with an extremely large number of degrees of freedom. In physics this problem is solved within coarse-grained modeling which reduces a complex many-body system to a more simplified one. Whereas in machine learning routine one typically employs dimensional reduction in the data space. In this talk we discuss how to use both supervised and unsupervised machine learning to classify[…]

Four Lectures on Complex Networks

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  11:00 Mon 2 July – RED 351 11:00 Wed 4 July – RED 351 11:00 Fri  6 July – RED 351 11:00 Mon 9 July – RED 351   Biography. Saeed Osat is a PhD Student at Skoltech working with Jacob Biamonte and others towards the development of an information theory of networked and complex systems. Before joining Skoltech, Osat published several papers on complex network theory, including Optimal percolation on multiplex networks, Saeed Osat and others, Nature Communications 8 (1), 1540 (2017) Email. Saeed.Osat@skoltech.ru       Synopsis. Complex network science represents one of the most diverse and widely applicable areas in modern science.  Virtually all areas of[…]

Quantum Sinkhorn’s theorem and applications in quantum information theory

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Sergey Filippov, Senior Researcher, Head of the Laboratory of Quantum Information Theory, Moscow Institute of Physics and Technology; Researcher at Microstructuring and Submicron Devises Laboratory, Institute of Physics and Technology of Russian Academy of Sciences 06 July 2018, 15:00-16:30 Skoltech, TPOC-4, Nobel str. 1, Red Building, 3rd floor, Room 351   Abstract. Quantum Sinkhorn’s theorem states that nonunital positive maps can be reduced to unital ones by using two auxiliary completely positive maps with Kraus rank 1, one of which is applied prior to the considered nonunital map and the other is applied after it. The explicit relation is found in the case of qubit maps. Basing on such a[…]