1991
DOI: 10.1007/978-3-642-84129-3
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Quantum Mechanics II

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Cited by 130 publications
(230 citation statements)
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“…coincides with that obtained by means of the theory of strong asymptotics of Freud orthogonal polynomials, which include Hermite polynomials as a particular case [ 14,15], and also agrees with the exact numerical values of SQ for n » I [ 12,15] . An independent derivation of Eq.…”
Section: Examplessupporting
confidence: 89%
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“…coincides with that obtained by means of the theory of strong asymptotics of Freud orthogonal polynomials, which include Hermite polynomials as a particular case [ 14,15], and also agrees with the exact numerical values of SQ for n » I [ 12,15] . An independent derivation of Eq.…”
Section: Examplessupporting
confidence: 89%
“…( 4) has been checked for three simple systems, namely the particle in a box (where the asymptotic formula becomes an exact identity), the linear potential, and the harmonic oscillator. In particular, the asymptotic formula for the harmonic oscillator ( 34) coincides with that obtained by means of the theory of strong asymptotics of orthogonal polynomials [ 14,15]. This result strongly suggests the mathematical equivalence of these two seemingly very different approaches, although the problem of finding a rigorous proof of this equivalence remains open.…”
Section: Summary and Open Problemssupporting
confidence: 63%
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“…Nevertheless, to prove this cancellation for the general case of an arbitrary finite-range central potential λV(r), we need an auxiliary lemma to express the bound state contribution in terms of the Jost functions. We know [21,23] …”
Section: Scattering Statesmentioning
confidence: 99%