Uniform Spectral Estimates for Families of Schrödinger Operators with Magnetic Field of Constant Intensity and Applications

dc.creator	Raymond,Nicolas
dc.date	2010-01-01
dc.date.accessioned	2017-03-07T16:37:32Z
dc.date.available	2017-03-07T16:37:32Z
dc.identifier	http://www.scielo.cl/scielo.php?script=sci_arttext&pid=S0719-06462010000100007
dc.identifier.uri	http://repositorioslatinoamericanos.uchile.cl/handle/2250/404774
dc.description	The aim of this paper is to establish uniform estimates of the bottom of the spectrum of the Neumann realization of <img src="http:/fbpe/img/cubo/v12n1/img9.jpg" width="113" height="14"> on a bounded open set <img src="http:/fbpe/img/cubo/v12n1/img11.jpg" width="14" height="15">with smooth boundary when<img src="http:/fbpe/img/cubo/v12n1/img10.jpg" width="210" height="18">. This problem was motivated by a question occurring in the theory of liquid crystals and appears also in superconductivity questions in large domains.
dc.format	text/html
dc.language	en
dc.publisher	Universidad de La Frontera. Departamento de Matemática y Estadística
dc.publisher	Universidade Federal de Pernambuco. Departamento de Matemática
dc.source	Cubo (Temuco) v.12 n.1 2010
dc.subject	Spectral theory
dc.subject	semiclassical analysis
dc.subject	Neumann Laplacian
dc.subject	magnetic field
dc.subject	liquid crystals
dc.title	Uniform Spectral Estimates for Families of Schrödinger Operators with Magnetic Field of Constant Intensity and Applications
dc.type	Artículos de revistas