Study of double-β decay of 150Nd to the first 0+ excited level of 150Sm

D. Kasperovych, A. Barabash, P. Belli, R. Bernabei, R. Boiko, F. Cappella, V. Caracciolo, R. Cerulli, F. Danevich, A. Marco, A. Incicchitti, V. Kobychev, S. Konovalov, M. Laubenstein, D. Poda, O. Polischuk, V. Tretyak, V. Umatov
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引用次数: 5

Abstract

Two-neutrino 2β decay of 150Nd to the 01+ 740.5-keV excited level of 150Sm has been investigated by using a highly purified 2.381-kg Nd2O3 sample with the help of ultra-low-background gamma spectrometer with 4 HPGe detectors (≈ 255 cm3 each) at the Gran Sasso underground laboratory (INFN, Italy). Gamma quanta, expected in cascade after de-excitation of the 01+ (740.5 keV) excited level of 150Sm, have been observed in the coincidence spectra accumulated over 25947 h. The half-life value has been preliminary estimated as T1/2=[ 6.9−1.9+4.0(stat)±1.1(syst) ]×109y. The data taking is in progress to reduce the statistical error.Two-neutrino 2β decay of 150Nd to the 01+ 740.5-keV excited level of 150Sm has been investigated by using a highly purified 2.381-kg Nd2O3 sample with the help of ultra-low-background gamma spectrometer with 4 HPGe detectors (≈ 255 cm3 each) at the Gran Sasso underground laboratory (INFN, Italy). Gamma quanta, expected in cascade after de-excitation of the 01+ (740.5 keV) excited level of 150Sm, have been observed in the coincidence spectra accumulated over 25947 h. The half-life value has been preliminary estimated as T1/2=[ 6.9−1.9+4.0(stat)±1.1(syst) ]×109y. The data taking is in progress to reduce the statistical error.
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150Nd到150Sm第一个0+激发能级的双β衰变研究
在意大利格兰萨索地下实验室(INFN),利用配备4个HPGe探测器(每个≈255 cm3)的超低背景伽马能谱仪,利用高纯度的2.381 kg Nd2O3样品,研究了150Nd的双中微子2β衰变到150Sm的01+ 740.5 kev激发能级。伽马量子在150Sm的01+ (740.5 keV)激发能级去激发后出现级联,在累积超过25947 h的重合光谱中被观测到。半衰期初步估计为T1/2=[6.9−1.9+4.0(stat)±1.1(syst)]×109y。数据采集正在进行中,以减少统计误差。在意大利格兰萨索地下实验室(INFN),利用配备4个HPGe探测器(每个≈255 cm3)的超低背景伽马能谱仪,利用高纯度的2.381 kg Nd2O3样品,研究了150Nd的双中微子2β衰变到150Sm的01+ 740.5 kev激发能级。伽马量子在150Sm的01+ (740.5 keV)激发能级去激发后出现级联,在累积超过25947 h的重合光谱中被观测到。半衰期初步估计为T1/2=[6.9−1.9+4.0(stat)±1.1(syst)]×109y。数据采集正在进行中,以减少统计误差。
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