Correlation $\bar \nu$$_p$$- \sigma - \chi$ in the fast neutron range via integral information

Dimitri Rochman (1) , Eric Baugé (2) , Alexander Vasiliev (1) , Hakim Ferroukhi (1)

1 PSI - Paul Scherrer Institute
2 DAM/DIF - DAM Île-de-France

This paper presents a Bayesian approach based on integral experiments to create correlations which do not appear with differential data. Some quantities such as the fission cross section ($\sigma$), neutron multiplicity ( $\bar \nu$$_p$), neutron spectra ($\chi$), etc. are usually neither modeled together nor measured in coincidence, thus there is no correlation matrices in evaluated nuclear data libraries. One can nevertheless use the information from integral experiments such as fast criticality-safety benchmarks to correlate such quantities for possible inclusion in nuclear data libraries. A simple Bayesian set of equations is presented with random nuclear data, similarly to the usual methods applied with differential data. An example for $^{239}$Pu is proposed.

Domaines: Physique [physics]

Dimitri Rochman, Eric Baugé, Alexander Vasiliev, Hakim Ferroukhi. Correlation $\bar \nu$$_p$$- \sigma - \chi$ in the fast neutron range via integral information. EPJ N - Nuclear Sciences & Technologies, 2017, 3, pp.14. ⟨10.1051/epjn/2017009⟩. ⟨cea-02308009⟩