1979
DOI: 10.1103/physrevc.20.744
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Pion production in nuclear collisions with Fermi motion effects

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Cited by 23 publications
(4 citation statements)
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“…The error due to the assumption that all final state particles were pions was checked by assigning the proton mass to one of the final state hadron jet particles such that it be in the momentum range 1 < p < 4 GeV and in the polar angular range 0.2 < θ < 0.6 radians, and repeating the analysis. The effects of Fermi motion of the nucleons was simulated by randomly assigning a three momentum to the nucleus selected from an isotropic distribution with a maximum momentum of 0.215 GeV [20]. The possible reinteraction of hadronic jet particles within the target nucleus were investigated using the NUCRIN package [21].…”
Section: Systematic Errorsmentioning
confidence: 99%
“…The error due to the assumption that all final state particles were pions was checked by assigning the proton mass to one of the final state hadron jet particles such that it be in the momentum range 1 < p < 4 GeV and in the polar angular range 0.2 < θ < 0.6 radians, and repeating the analysis. The effects of Fermi motion of the nucleons was simulated by randomly assigning a three momentum to the nucleus selected from an isotropic distribution with a maximum momentum of 0.215 GeV [20]. The possible reinteraction of hadronic jet particles within the target nucleus were investigated using the NUCRIN package [21].…”
Section: Systematic Errorsmentioning
confidence: 99%
“…[44] and references therein). The Fermi motion of nucleons in nuclei can also greatly enhance the pion production cross sections in the vicinity of the threshold energy [45,46]. Despite efforts to measure subthreshold pion production in the past (See, Ref.…”
Section: A Equations Of State Of Neutron-star Mattermentioning
confidence: 99%
“…if the struck target neutron is assumed to be off-shell (E t = m N ). It is worth noting that if the kaons escape in the beam direction then the expression (28) for the Fermi-averaged invariant differential cross section of the π + n → K + Λ process is reduced in view of equations (30), (31) and (33) to an integral only over neutron momentum p t . Therefore, the differential cross section (2) for K + production in π + A-reactions in this case is more directly related to the momentum distribution of the neutrons in the ground state than at other outgoing angles.…”
Section: Direct K + Production Processmentioning
confidence: 99%
“…Six Gaussian fit to the momentum distribution obtained from density-dependent Hartree-Fock calculations with the Skyrme Hamiltonian [33]:…”
Section: The Model and Inputsmentioning
confidence: 99%