1981
DOI: 10.1016/0038-1098(81)90425-7
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A new derivation of Judds isolated exact solutions for E ⊗ e and Γ8 ⊗ τ2 Jahn-Teller systems

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Cited by 11 publications
(2 citation statements)
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“…This is another reason for adoption of χ as a natural parameter-quarters correspond to the newly found states, while half integer values (for which the Bessel function reduce to exponentials) correspond to those of Emary and Bishop. The relation of Juddian states to elementary Bessel functions was also the basis of Reik's approach [16].…”
Section: Third Approachmentioning
confidence: 99%
“…This is another reason for adoption of χ as a natural parameter-quarters correspond to the newly found states, while half integer values (for which the Bessel function reduce to exponentials) correspond to those of Emary and Bishop. The relation of Juddian states to elementary Bessel functions was also the basis of Reik's approach [16].…”
Section: Third Approachmentioning
confidence: 99%
“…Reik et al 12,[36][37][38] simplified the analysis of the Juddian ͑isolated exact͒ solutions for H PJT by observing that, at the Juddian points, a Neumann expansion of the Bargmann space wave function in modified Bessel functions terminates after a finite number of terms. Here, we simply recover the results of Reik et al using the operator approach given above and obtain explicit expressions ͑independent of the realization of the bosonic modes͒ for the Juddian wave functions in the Dirac rather than the Bargmann representation.…”
Section: Juddian Solutionsmentioning
confidence: 99%