1991
DOI: 10.1007/bf01318554
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Quality of the three-nucleon bound-state wave function from a two-nucleon separable expansion method

Abstract: Abstract. The numerical quality of the 3H wave function obtained by the separable expansion method of Ernst, Shakin, and Thaler is examined. Separable approximations to the Paris potential with increasing accuracy are used in the 1S0 and 3&-3DI partial waves to calculate the binding energy, wave function, wave-function component percentages, and the S-and D-wave asymptotic normalization constants of 3H. The results are compared with existing five-channel calculations obtained directly (without expansion) from … Show more

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Cited by 17 publications
(37 citation statements)
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“…The results presented in this contribution are obtained by employing, instead of the W-matrix representation used in [2], the PEST, BAEST and BBEST potentials as input, however, with an improved parametrization by Haidenbauer [19]. The high quality of this input has been demonstrated in bound-state and scattering calculations [16][17][18].…”
Section: Theorymentioning
confidence: 99%
“…The results presented in this contribution are obtained by employing, instead of the W-matrix representation used in [2], the PEST, BAEST and BBEST potentials as input, however, with an improved parametrization by Haidenbauer [19]. The high quality of this input has been demonstrated in bound-state and scattering calculations [16][17][18].…”
Section: Theorymentioning
confidence: 99%
“…In case of a 5 channel calculation and the EST method such a test has been made already in Ref. [19] for the Paris potential, and, with a modified expansion method, in Ref. [20] for the Argonne 14 potential restricted to…”
Section: Introductionmentioning
confidence: 99%
“…In the context of describing light nuclei like 6 Li [17][18][19] and 6 He [20] in a three-body approach, rank-1 separable interactions of Yukawa-type have been successfully used. In the case of the three-nucleon problem, separable representations for the NN force of higher rank had to be developed in order to improve the agreement with exact Faddeev calculations [21][22][23][24]. Those were based on the scheme suggested by Ernst-Shakin-Thaler [25] (EST).…”
Section: Introductionmentioning
confidence: 99%