“…The use of two wave functions for the final state give essentially same result. In light of the discussion given above it is desirable that an improved calculation be made for this process which includes the effect of final state interac- [22] et al [21] [5] Greenwood [6] Hopkines [7] et al [8] et al [9] Gapanov and Tyutin [25] Ahrens and Lang [24] Lee [23] Ali and Dominguez [13] Singh and d Quoted by H.C. Lee [23] tions, meson exchange current effects and the effects of higher order momentum dependent terms in the nonrelativistic Hamiltonion. This estimate seems to be qualitatively in agreement with the exchange current effects calculated in a related process of p+p~d+e+v at low energies [18,19].…”
Section: Discussion and Comparison With Other Workmentioning
The deuteron disintegration process Ve+d~Ve+n+P is calculated at reactor energies using the antineutrino spectra given by various authors. Numerical results are presented and compared with the experimental and other theoretical results.
“…The use of two wave functions for the final state give essentially same result. In light of the discussion given above it is desirable that an improved calculation be made for this process which includes the effect of final state interac- [22] et al [21] [5] Greenwood [6] Hopkines [7] et al [8] et al [9] Gapanov and Tyutin [25] Ahrens and Lang [24] Lee [23] Ali and Dominguez [13] Singh and d Quoted by H.C. Lee [23] tions, meson exchange current effects and the effects of higher order momentum dependent terms in the nonrelativistic Hamiltonion. This estimate seems to be qualitatively in agreement with the exchange current effects calculated in a related process of p+p~d+e+v at low energies [18,19].…”
Section: Discussion and Comparison With Other Workmentioning
The deuteron disintegration process Ve+d~Ve+n+P is calculated at reactor energies using the antineutrino spectra given by various authors. Numerical results are presented and compared with the experimental and other theoretical results.
“…As is already noted by Singh and Khan, the crosssection of earlier authors [1][2][3] are too large because of ignoring by them q2 term in kinematic relations. In particular, after averaging of their cross-section over reactor antineutrino spectrum one obtains the result which exceeds the experimental one [5] on a factor of about two.…”
“…-~ d3 P Mfi=-1/ f~SpSGt~so(M +l~2)Ful" 1 ' (M +2~t) F~(M-'P)} (M z _p22)(M 2 _1=,2)" (2) Here and in the following we use the metric conventions and notations of Bjorken and Orell Ell]. The notations of particles momenta are clear from …”
Section: Calculation Of Matrix Elementmentioning
confidence: 99%
“…Since the matrix element does not depend on p'l and (14). The previous works [1][2][3][4] had taken into account only those terms in (14) which are proportional to 12, that is to square of the largest radial integral.…”
Section: Disintegration Cross Sectionmentioning
confidence: 99%
“…There had been several calculations of the corresponding cross section [1][2][3][4]. Recently the experimental observation of this reaction at low energies with the nuclear reactor antineutrino was made [5].…”
The cross section of neutrino disintegration of the deuteron with inclusion of relativistic corrections is calculated. The transition only to 1So-state is taken into account, so the results are valid for reactor and meson factory energies. Comparison with earlier works is given. It is shown, that accurate choice of bound state wave function is essential for the final results. The relativistic approach developed in this work should be used as a starting point for calculations of meson exchange current corrections.
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