Abstract:The wave functions yielded by the microscopical non-adiabatic treatment of the Coriolis interaction proposed in Dubna by Pyatov, Chernej and Baznat have been used in order to calculate the beta decay observables of some allowed transitions of the 155Eu nucleus. The Coriolis interaction effects are important especially for the absolute ft values (an important improvement is obtained) and for the fl-y circular polarization correlation.
“…[1]. From Table 1 we notice that besides the matrix elements which usually are the only ones considered in the old formalism for the first-forbidden transitions, namely:…”
Section: Calculation Resultsmentioning
confidence: 97%
“…[1], according to the (10) and (11) formulas. However the expression of the formula (12) is modified because we have to do with transitions between pure states in contrast with the calculations of the previous paper.…”
Section: Calculation Resultsmentioning
confidence: 99%
“…For the superfluid corrections, R, of the (ft)R values, we used the same superfluid parameters as in Ref. [1].…”
Section: I~5 Iir R ~Xrmentioning
confidence: 99%
“…A satisfactory agreement between theory and experiment has been found for the absoluteft values. By satisfactory agreement we mean the following conditions: 1< (fct)exp ~,r, (fj)~--<~ tu (1) where by (fc t)R we denoted the calculated fc t value corrected with the superfluid correction factor, R.…”
Section: Introductionmentioning
confidence: 99%
“…In a previous paper [1] the calculation of the observables for the allowed beta decays a55Eu~SSGd has been carried out. The final states of these transitions are positive parity levels and their eigenvalues are obtained theoretically by solving the Schr6dinger equation with a Coriolis forces term included in the corresponding nuclear Hamiltonian [2][3][4].…”
Using an improved form of the Woods-Saxon nuclear model given by Gareev, Ivanova and Kalinikin, we calculated the absoluteft values for the one-quasiparticle transitions, starting from the ~-t-
“…[1]. From Table 1 we notice that besides the matrix elements which usually are the only ones considered in the old formalism for the first-forbidden transitions, namely:…”
Section: Calculation Resultsmentioning
confidence: 97%
“…[1], according to the (10) and (11) formulas. However the expression of the formula (12) is modified because we have to do with transitions between pure states in contrast with the calculations of the previous paper.…”
Section: Calculation Resultsmentioning
confidence: 99%
“…For the superfluid corrections, R, of the (ft)R values, we used the same superfluid parameters as in Ref. [1].…”
Section: I~5 Iir R ~Xrmentioning
confidence: 99%
“…A satisfactory agreement between theory and experiment has been found for the absoluteft values. By satisfactory agreement we mean the following conditions: 1< (fct)exp ~,r, (fj)~--<~ tu (1) where by (fc t)R we denoted the calculated fc t value corrected with the superfluid correction factor, R.…”
Section: Introductionmentioning
confidence: 99%
“…In a previous paper [1] the calculation of the observables for the allowed beta decays a55Eu~SSGd has been carried out. The final states of these transitions are positive parity levels and their eigenvalues are obtained theoretically by solving the Schr6dinger equation with a Coriolis forces term included in the corresponding nuclear Hamiltonian [2][3][4].…”
Using an improved form of the Woods-Saxon nuclear model given by Gareev, Ivanova and Kalinikin, we calculated the absoluteft values for the one-quasiparticle transitions, starting from the ~-t-
A good agreement between theory and experiment is achieved if besides the Coriolis force effect, the centrifugal and spin-spin polarization effects are considered in the calculation of the absolute ft values for the AN= 2 beta transitions 15SEu--. lSSGd. An important improvement is also obtained for the first forbidden transitions if the spin-spin polarization effects are taken into account.
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