{"id":16823,"date":"2023-02-27T11:51:17","date_gmt":"2023-02-27T02:51:17","guid":{"rendered":"https:\/\/www.waseda.jp\/fsci\/mathphys\/?p=16823"},"modified":"2023-12-06T12:16:40","modified_gmt":"2023-12-06T03:16:40","slug":"%e7%89%b9%e5%88%a5%e8%ac%9b%e7%be%a9%e3%80%8cclassical-and-quantum-control%e3%80%8d%e9%96%8b%e5%82%ac-3","status":"publish","type":"post","link":"https:\/\/www.waseda.jp\/fsci\/mathphys\/news-en\/16823","title":{"rendered":"SGU Special Seminars by Prof. Paolo FACCHI and Prof. Saverio PASCAZIO"},"content":{"rendered":"

On March 7 and 13, 2023, the following special seminars by Professor Paolo FACCHI and Professor Saverio PASCAZIO will be delivered as part of the international activities of the Multiscale Analysis, Modelling and Simulation Unit.<\/p>\n

Dates<\/h3>\n

March 7, 2023\u00a0 16:30-18:00<\/h4>\n

Venue:<\/span> 55N-1F Meeting Room 01, Nishi-Waseda Campus, Waseda University
\nSpeaker:<\/span> Professor Paolo FACCHI (University of Bari, Italy)<\/strong>
\nTitle:<\/span> \u00a0“Control of Quantum Noise: On the Role of Dilations”<\/strong><\/a>
\nAbstract:\u00a0<\/span> We show that every finite-dimensional quantum system with Markovian (i.e. GKLS-generated) time evolution has an autonomous unitary dilation which can be dynamically decoupled. Since quantum stochastic calculus provides also an autonomous unitary dilation which cannot be dynamically decoupled, this highlights the role of dilations in the control of quantum noise. We construct our dilation via a time-dependent version of Stinespring in combination with Howland’s clock Hamiltonian and certain point-localised states. We show this dilation is very flexible and can be applied to every analytic (not necessarily Markovian) family of quantum channels.<\/p>\n

March 13, 2023\u00a0 16:30-18:00<\/h4>\n

Venue:\u00a0<\/span>\u00a0 55N-1F Meeting Room 02, Nishi-Waseda Campus, Waseda University
\nSpeaker:\u00a0<\/span> Prosessor Saverio PASCAZIO (University of Bari, Italy)<\/strong>
\nTitle:<\/span>\u00a0 “Dimensional Reduction of Field Theories”<\/strong>
\nAbstract:\u00a0<\/span>\u00a0 We derive and discuss one- and two-dimensional (classical) field-theoretical models by making use of Hadamard’s method of descent. We focus on electromagnetism (Maxwell) and spin-1\/2 fields (Dirac). Low-dimensional field models are conceived as a specialization of the higher dimensional ones, in which the fields are uniform along the additional spatial directions. We consider the free situation and then the interacting fields. The basic properties of these theories, as well as their relation with existing models for two-dimensional matter, are discussed. We focus on the relevance of these findings for the quantum simulation of (lattice) gauge theories.<\/p>\n