Approximation and Equidistribution of Phase Shifts: Spherical Symmetry

dc.contributor.authorDatchev, Kiril
dc.contributor.authorGell-Redman, Jesse
dc.contributor.authorHassell, Andrew
dc.contributor.authorHumphries, Peter
dc.date.accessioned2015-12-07T22:20:50Z
dc.date.issued2014
dc.date.updated2015-12-07T08:51:22Z
dc.description.abstractConsider a semiclassical Hamiltonian {Mathematical expression}where h > 0 is a semiclassical parameter, Δ is the positive Laplacian on {Mathematical expression} is a smooth, compactly supported central potential function and E > 0 is an energy le
dc.identifier.issn1432-0916
dc.identifier.urihttp://hdl.handle.net/1885/19767
dc.publisherSpringer
dc.sourceCommunications in Mathematical Physics
dc.titleApproximation and Equidistribution of Phase Shifts: Spherical Symmetry
dc.typeJournal article
local.bibliographicCitation.issue1
local.bibliographicCitation.lastpage236
local.bibliographicCitation.startpage209
local.contributor.affiliationDatchev, Kiril, Department of Mathematics, Massachusettes Institute of Technology
local.contributor.affiliationGell-Redman, Jesse, College of Physical and Mathematical Sciences, ANU
local.contributor.affiliationHassell, Andrew, College of Physical and Mathematical Sciences, ANU
local.contributor.affiliationHumphries, Peter, Princeton University
local.contributor.authoremailu8903849@anu.edu.au
local.contributor.authoruidGell-Redman, Jesse, u5091032
local.contributor.authoruidHassell, Andrew, u8903849
local.description.notesImported from ARIES
local.identifier.absfor010503 - Mathematical Aspects of Classical Mechanics, Quantum Mechanics and Quantum Information Theory
local.identifier.absseo970101 - Expanding Knowledge in the Mathematical Sciences
local.identifier.ariespublicationu5328909xPUB9
local.identifier.citationvolume326
local.identifier.doi10.1007/s00220-013-1841-8
local.identifier.scopusID2-s2.0-84887332489
local.identifier.thomsonID000330989800010
local.identifier.uidSubmittedByu5328909
local.type.statusPublished Version

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