Investigation of rehomogenization in the framework of nodal cross section corrections

Conference Paper (2016)
Author(s)

M. Gamarino (TU Delft - RST/Reactor Physics and Nuclear Materials)

D. Tomatis (AREVA)

A. Dall'Osso (AREVA)

Danny Lathouwers (TU Delft - RST/Reactor Physics and Nuclear Materials)

Jan Leen Kloosterman (TU Delft - RST/Reactor Physics and Nuclear Materials)

T. H J J Van Der Hagen (TU Delft - Executive board)

Research Group
RST/Reactor Physics and Nuclear Materials
Copyright
© 2016 M. Gamarino, D. Tomatis, A. Dall'Osso, D. Lathouwers, J.L. Kloosterman, T.H.J.J. van der Hagen
More Info
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Publication Year
2016
Language
English
Copyright
© 2016 M. Gamarino, D. Tomatis, A. Dall'Osso, D. Lathouwers, J.L. Kloosterman, T.H.J.J. van der Hagen
Research Group
RST/Reactor Physics and Nuclear Materials
Volume number
6
Pages (from-to)
3698-3707
ISBN (electronic)
978-151082573-4
Reuse Rights

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Abstract

Few-group cross sections used in nodal calculations derive from standard energy collapsing and spatial homogenization performed during preliminary lattice transport calculations, that implicitly assume an infinite array of identical fuel-assemblies. The infinite-medium neutron flux used for cross section weighting does not account for environmental effects arising in case of heterogeneous configurations, which can lead to considerable leakages out of or into the assembly and thus invalidate the reflective boundary conditions used for the lattice simulation. Core-environment effects can also cause variations, with respect to the infinite-lattice calculation, in the reference cross section distribution used for few-group constant collapsing. These sources of inaccuracy prevent from reproducing with high fidelity the best estimate of the reaction rates and multiplication factor coming from the reference transport global solution. Rehomogenization techniques are therefore needed. The purpose of the present paper, which builds upon previous work done at AREVA in the area of rehomogenization, is to formalize a mathematical model that encompasses the different kinds of homogenization errors. In order to investigate the accuracy of the corresponding cross section corrections, numerical tests of an assembly-configuration sample are presented.

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