Approximation and Equidistribution of Phase Shifts: Spherical Symmetry

Kiril Datchev; Jesse Gell-Redman; Andrew Hassell; Peter Humphries

doi:10.1007/s00220-013-1841-8

Approximation and Equidistribution of Phase Shifts: Spherical Symmetry

Kiril Datchev, Jesse Gell-Redman, Andrew Hassell, Peter Humphries

Research output: Contribution to journal › Article › peer-review

Abstract

Consider a semiclassical Hamiltonian {Mathematical expression}where h >Â 0 is a semiclassical parameter, Î” is the positive Laplacian on {Mathematical expression} is a smooth, compactly supported central potential function and E >Â 0 is an energy level

Original language	English
Pages (from-to)	209-236
Journal	Communications in Mathematical Physics
Volume	326
Issue number	1
DOIs	https://doi.org/10.1007/s00220-013-1841-8
Publication status	Published - 2014

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title = "Approximation and Equidistribution of Phase Shifts: Spherical Symmetry",

abstract = "Consider a semiclassical Hamiltonian {Mathematical expression}where h >{\^A} 0 is a semiclassical parameter, {\^I}” is the positive Laplacian on {Mathematical expression} is a smooth, compactly supported central potential function and E >{\^A} 0 is an energy level",

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AU - Humphries, Peter

PY - 2014

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AB - Consider a semiclassical Hamiltonian {Mathematical expression}where h >Â 0 is a semiclassical parameter, Î” is the positive Laplacian on {Mathematical expression} is a smooth, compactly supported central potential function and E >Â 0 is an energy level

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DO - 10.1007/s00220-013-1841-8

M3 - Article

VL - 326

SP - 209

EP - 236

JO - Communications in Mathematical Physics

JF - Communications in Mathematical Physics

IS - 1

ER -

Approximation and Equidistribution of Phase Shifts: Spherical Symmetry

Abstract

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