Measurement of the half-life of the two-neutrino double beta decay of 76Ge with the Gerda experiment
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Citations
Average and recommended half-life values for two-neutrino double beta decay
Improved measurement of the 2νββ half-life of 136 Xe with the EXO-200 detector
Challenges in Double Beta Decay
Large-scale calculations of the double- β decay of 76 Ge , 130 Te , 136 Xe , and 150 Nd in the deformed self-consistent Skyrme quasiparticle random-phase approximation
Challenges in Double Beta Decay
References
Geant4—a simulation toolkit
Geant4 developments and applications
Theoretical Nuclear Physics
Double Beta Decay, Majorana Neutrinos, and Neutrino Mass
Latest Results from the Heidelberg-Moscow Double Beta Decay Experiment
Related Papers (5)
Results on neutrinoless double-β decay of 76Ge from phase I of the GERDA experiment.
Limit on neutrinoless ββ decay of Xe136 from the first phase of KamLAND-Zen and comparison with the positive claim in Ge76
Search for Neutrinoless Double-Beta Decay in $^{136}$Xe with EXO-200
Frequently Asked Questions (21)
Q2. What are the future works in this paper?
The uncertainty of the Gerda result can be further reduced in the future by accumulating more exposure and by performing a new and more precise measurement of the active mass of the detectors. Large data sets will reduce also the uncertainty due to the fit model, as background components can be better characterized and constrained by the ( non- ) observation of γ lines.
Q3. What is the reason for the Monte Carlo uncertainty?
In this particular application the Monte Carlo uncertainty is mainly due to the propagation of the external γ-rays: the 2νββ-decay electrons generated in the germanium detectors have a sub-cm range and they usually deposit their entire kinetic energy, apart from small losses due to the escape of Bremsstrahlung or fluorescence photons.
Q4. What is the reason why the half-lives of 76Ge are longer?
The fact that the half-lives derived in the more recent works − and particularly in this one − are systematically longer is probably related to the superior signal-to-background ratio, which lessens the relevance of the background modelling and subtraction.
Q5. How long is the half-life of 76Ge calculated?
Using phase space factors from the improved electron wave functions reported in [39], the experimental matrix element for the 2νββ decay of 76Ge calculated with the half-life of this work is NME2ν = 0.133+0.004−0.005 MeV −1.
Q6. How many counts/day are produced by the enrGe detectors?
In fact, the low-energy spectrum is dominated by these β particles and their Bremsstrahlung photons, which account for about 1000 counts/day above 100 keV.
Q7. What is the contribution due to the particle tracking?
The estimated contribution due to the particle tracking is based on the fact that electromagnetic physics processes provided by Geant4 for γ-rays and e± have been systematically validated at the few-percent level in the energy range which is relevant for γ-ray spectroscopy [32].
Q8. How many counts/day is the enrGe detectors expected to have?
Given the half-life of the 2νββ decay reported in the literature (about 1.5 ·1021 yr), the anticipated count rate of the enrGe detectors is about 100 counts/day in the entire energy range up to Qββ=2039 keV.
Q9. How many days was the data set taken?
The data set considered for the analysis was taken between November 9, 2011, and March 21, 2012, for a total of 125.9 live days, amounting to an exposure of 5.04 kg·yr.
Q10. What is the effect of the lack of knowledge about the source position on the 76Ge?
The impact on T 2ν1/2 due to the lack of knowledge about the source position – which affects the peak-to-Compton ratio – is accounted as a systematic uncertainty.
Q11. Why are the background contributions not included in the fit?
Given the lack of discriminating power in the data, the background contributions other than 42K, 214Bi and 40K are not included in the fit.
Q12. How is the uncertainty of the spectra of the Gerda spectrum evaluated?
It is evaluated by repeating the analysis with different assumptions on the position and distribution of the sources and with artificial variations (e.g. via a scaling factor) of the ratio between the full-energy peaks and the Compton continua.
Q13. How long did the coincidence between the muon detector and the HPGe detectors take?
The time window for the coincidence between the muon detector and the HPGe detectors was set to 8 µs while that between different HPGe detectors was set to a few µs.
Q14. What is the rare decay observed in the SM?
Being a higher-order process, it is characterized by an extremely low decay rate: so far it is the rarest decay observed in laboratory experiments.
Q15. What is the prior pdf for the active mass fraction of each detector?
The prior pdf for the active mass fraction of each detector is modelled as a Gaussian distribution, having mean value and standard deviation according to the measurements performed in [13].
Q16. What is the estimate of the half-life of the 2 decay?
The best estimate of the half-life of the 2νββ decay isT 2ν1/2 = (1.84 +0.09 −0.08 fit +0.11 −0.06 syst) · 10 21 yr = (1.84+0.14 −0.10) · 10 21 yr, (2)with the fit and systematic uncertainties combined in quadrature.
Q17. What is the contribution of 208Tl to the analysis energy window?
The flat component describes the contribution coming from 208Tl decays from the 232Th chain: given the small number of events expected in the analysis energy window, this contribution can be roughly approximated to be constant.
Q18. What would be the important thing to know about the two-neutrino decay?
An observation of such a decay would demonstrate lepton number violation in nature and would prove that neutrinos have a Majorana component.
Q19. How much is the uncertainty on T 2 1/2 due to the uncertainties in the standard background components?
The systematic uncertainty on T 2ν 1/2 due to the uncertainties in the spectra of the standard background components (42K, 40K, and 214Bi) is estimated to be 2.1%.
Q20. How many events are expected from the fit model?
The best fit model has an expectation of 8797.0 events, divided as follows: 7030.1 (79.9%) from the 2νββ decay of 76Ge; 1244.6 (14.1%) from 42K; 335.5 (3.8%) from 214Bi; and 186.8 (2.1%) from 40K.
Q21. What is the impact of the background on the extracted half-life of the enrG?
their possible impact on the extracted half-life T 2ν1/2 is included in the systematic uncertainty, as discussed in section 4.2; their cumulative contribution to the background is estimated to be of a few percent.