2006
DOI: 10.1103/physrevc.73.044308
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Systematics of magnetic dipole strength in the stable even-mass Mo isotopes

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Cited by 47 publications
(36 citation statements)
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“…As shown in Sec. III the level density predicted by the BSFG model at low excitation energy is consistent with experimental values deduced from our previous experiments [25]. Taking into account that there is no excited level below 735 keV in 98 Mo and 536 keV in 100 Mo one expects no feeding intensity in the energy range from the energy E x of an excited state down to the maximum energy of an inelastic transition, i.e., E x minus the energy of the first excited state.…”
Section: -3supporting
confidence: 90%
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“…As shown in Sec. III the level density predicted by the BSFG model at low excitation energy is consistent with experimental values deduced from our previous experiments [25]. Taking into account that there is no excited level below 735 keV in 98 Mo and 536 keV in 100 Mo one expects no feeding intensity in the energy range from the energy E x of an excited state down to the maximum energy of an inelastic transition, i.e., E x minus the energy of the first excited state.…”
Section: -3supporting
confidence: 90%
“…The contribution of the M1 excitations to → f 1 (E γ ) is typically by one order of magnitude smaller than the E1 contribution and it is frequently not taken into account [22][23][24]. From previous experiments information about M1 strengths was obtained from discrete transitions [25] in reasonable agreement with calculations within a quasiparticle random-phase approximation (QRPA) in a deformed basis, which confirm the relative weakness of M1 strength [25].…”
Section: B Dipole Strength Functionmentioning
confidence: 53%
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“…This approach was extensively used to interpret our measured low-energy dipole strength distributions in mass A = 90 − 100 nuclides with spherical as well as deformed equilibrium shapes [7,9,10,45]. In this work, we apply a recent extension of the standard QRPA called ISS, which accounts for possible shape fluctuations in the ground state that may change the dipole strength distributions.…”
Section: Iss-qrpa Calculationsmentioning
confidence: 99%