Abstract
In the large-coupling constant limit we obtain an asymptotic expansion in powers of \( \mu ^{{ - \frac{1} {\delta }}} \) of the derivative of the spectral shift function corresponding to \( {\left( { - \Delta + \mu W(x), - \Delta } \right)} \). Here the potential W(x) is positive and \( W(x) \sim \omega _{0} (\frac{x} {{|x|}})|x|^{{ - \delta }} \) near infinity for some δ> n and ω0 ∈C∞ (Sn-1).
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