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Pré-Publication, Document De Travail Année : 2019

Calculation and Verification of Irradiation Damage Cross Section with Energy-Angular Distribution

David Bernard
  • Fonction : Auteur
Pierre Tamagno
  • Fonction : Auteur
C. de Saint-Jean

Résumé

To complete the computation of Displacements per Atom (DPA) cross sections, the present work shows the methods of calculating DPA cross sections with the nuclear data of energy-angular distribution in both the laboratory and the Center-of-Mass (CM) frames. The method of direct calculation with data in the CM frame is proposed and recommended to decrease the computation burden and keep all information. Theoretical analyses reveal that more than 7-point Gauss-Legendre Quadrature (GLQ) should be used to ensure the convergence of the angular integration for DPA computations. Numerical results show that 8-point GLQ is sufficient for the continuum inelastic neutron scattering, while 64-point GLQ is implemented in NJOY. Because the integrand over secondary energy is not derivable in the whole domain of the secondary energy, the trapezoidal integration is used to perform the numerical integration. The numerical calculations show that the trapezoidal integration is suitable to perform the integration over the secondary energy on the fine grid given by nuclear data files at least for 56Fe. The present work reveals that the direct interpolation of energy-angular-integrated damage can give the same results computed with standard interpolated energy-angular distributions. The DPA cross sections will be overestimated if isotropic angular distributions are assumed. However, the first-order Legendre polynomial can give DPA cross sections within 0.4% deviation, while 12 orders are required to describe the anisotropic angular distribution.

Dates et versions

hal-02051570 , version 1 (27-02-2019)

Identifiants

Citer

Shengli Chen, David Bernard, Pierre Tamagno, C. de Saint-Jean. Calculation and Verification of Irradiation Damage Cross Section with Energy-Angular Distribution. 2019. ⟨hal-02051570⟩

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