Weyl and Weyl picture of Quantum mechanics. An inverse problem for the Schrodinger operator

dc.contributor.author	Augusto Gerolin
dc.date.accessioned	2017-05-03T09:37:02Z
dc.date.available	2017-05-03T09:37:02Z
dc.date.issued	2010-08-02
dc.description.abstract	<p>The goal of this talk is well pose and solve the following semi-classical inverse problem: The potential V(x) in the Schrödinger operator can be recovered, under some weak genericity assumptions, from the spectrum of modulo . This work is a simplified version of a Seismology problem studied by Colin de Verdiere, M. Campillo and all. We will discuss about that motivation and we show the main ideas of a constructive proof by the previous problem.</p>	en
dc.description.abstract	<p>The goal of this talk is well pose and solve the following semi-classical inverse problem: The potential V(x) in the Schrödinger operator can be recovered, under some weak genericity assumptions, from the spectrum of modulo . This work is a simplified version of a Seismology problem studied by Colin de Verdiere, M. Campillo and all. We will discuss about that motivation and we show the main ideas of a constructive proof by the previous problem.</p>	ar
dc.identifier.uri	https://hdl.handle.net/20.500.11888/9581
dc.title	Weyl and Weyl picture of Quantum mechanics. An inverse problem for the Schrodinger operator	en
dc.title	Weyl and Weyl picture of Quantum mechanics. An inverse problem for the Schrodinger operator	ar
dc.type	Other

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