1967
DOI: 10.1063/1.3034160
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Weak Interactions and Nuclear Beta Decay

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Cited by 109 publications
(137 citation statements)
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“…A least-squares fit by means of a single exponential decay and a constant background gave a value of T 1/2 =9.37(4) µs for the halflife of the 93-keV level, which is comparable to results from previous studies [4]. From the E β − − E γ histogram, β − spectra were produced by gating on the 91-, 93-and 185-keV γ rays and converted to Fermi-Kurie plots [20], together with the spectrum from the singles measurement. By using linear least-squares fits to the tails of the FermiKurie histograms, the end-point energies were deduced and converted to Q β − (g.s.)…”
Section: A Energy and Efficiency Calibrationssupporting
confidence: 80%
“…A least-squares fit by means of a single exponential decay and a constant background gave a value of T 1/2 =9.37(4) µs for the halflife of the 93-keV level, which is comparable to results from previous studies [4]. From the E β − − E γ histogram, β − spectra were produced by gating on the 91-, 93-and 185-keV γ rays and converted to Fermi-Kurie plots [20], together with the spectrum from the singles measurement. By using linear least-squares fits to the tails of the FermiKurie histograms, the end-point energies were deduced and converted to Q β − (g.s.)…”
Section: A Energy and Efficiency Calibrationssupporting
confidence: 80%
“…In forbidden non-unique transitions, the energy dependence of the nuclear matrix elements cannot be factored out, which greatly complicates the calculation of the beta spectral shapes. However, first forbidden non-unique transitions which fulfil the following assumption can be treated as allowed ones (Schopper, 1966):…”
Section: Theoretical Shape Factorsmentioning
confidence: 99%
“…Radiation emitted from an oriented nucleus is in general described by (1) where the Qk are the solid angle correction factors, Bk are orientation parameters describing the degree of orientation of the emitting nuclear state,· Uk are deorientation parameters which correct for the effect of unobserved intermediate radiations, Ak are angular distribution coefficients which depend on the properties of the observed radiation, and Pk are Legendre polynomials evaluated at the angle e between the emission direction and the polarization direction. In the case of allowed b.eta emission, the angular distribution function becomes (assuming T invariance, maximal P violation and no second forbidden contributions):…”
Section: Theorymentioning
confidence: 99%
“…This may be implemented either (1) by observing the anisotropy of beta emission relative to the nuclear polarization axis (using an external polarizing field applied to nuclei cooled to ultralow temperatures 4 ), or (2) by observing the angular correlation between the direction of beta emission (from an unpolarized nuclear state) and the direction of a subsequent coincident gamma ray, whose circular polarization . 5 .…”
Section: Introductionmentioning
confidence: 99%