http://dx.doi.org/10.4153/CJM-1998-029-0
Canad. J. Math. 50(1998), 538-546
Published:1998-06-01 Printed: Jun 1998
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Abstract
The purpose of this note is to provide a simple proof of the sharp
polynomial upper bound for the resonance counting function of
a Schr\"odinger operator in odd dimensions. At the same time
we generalize the result to the class of super-exponentially
decreasing potentials.
| MSC Classifications: |
47A10, 47A40, 81U05 show english descriptions
Spectrum, resolvent Scattering theory [See also 34L25, 35P25, 37K15, 58J50, 81Uxx] $2$-body potential scattering theory [See also 34E20 for WKB methods]
47A10 - Spectrum, resolvent 47A40 - Scattering theory [See also 34L25, 35P25, 37K15, 58J50, 81Uxx] 81U05 - $2$-body potential scattering theory [See also 34E20 for WKB methods]
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