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Calculation of eigenfunction fluxes in nuclear systems
Author(s) -
J.S. Hendricks,
Joshua P. Finch,
Chan soo Choi
Publication year - 2005
Publication title -
radiation protection dosimetry
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.392
H-Index - 72
eISSN - 1742-3406
pISSN - 0144-8420
DOI - 10.1093/rpd/nci190
Subject(s) - criticality , monte carlo method , eigenfunction , eigenvalues and eigenvectors , fission , nuclear fission , nuclear criticality safety , statistical physics , flux (metallurgy) , physics , nuclear physics , mathematics , neutron , chemistry , statistics , organic chemistry , quantum mechanics
A new Monte Carlo method is being developed to calculate eigenfunction fluxes in critical or near-critical nuclear systems. The correct estimation of fluxes is essential for radiation protection and shielding near these systems, in addition to isotope production, isotope depletion, nuclear criticality and other applications. The proposed method applies to Monte Carlo criticality eigenvalue calculations in which the fission sites in one generation are used as fission sources in subsequent generations. The usual Monte Carlo power iteration method for such problems often calculates fluxes (eigenfunctions) that are inaccurate and very different in symmetric parts of a problem geometry. The proposed method calculates flux distributions by estimating an approximate fission matrix. The way the fission matrix is estimated and used differs from other recent works. Preliminary results are promising.

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