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- W1995624182 abstract "We study the spatial discretization for the numerical solution of a model problem for the neutron transport equation in an infinite cylindrical domain. Based on using an anisotropicinterpolation technique in the discontinuous Galerkin finite element procedure, and regularizing properties of the solution operator, we derive an optimalerror estimate in L 2–norm for the scalar flux. This result, combined with a duality argument and previously known semidiscrete error estimates for the velocity discretizations, gives globally optimalerror bounds for the critical eigenvalue." @default.
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- W1995624182 date "2001-08-31" @default.
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- W1995624182 title "CONVERGENCE OF A DISCONTINUOUS GALERKIN SCHEME FOR THE NEUTRON TRANSPORT" @default.
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- W1995624182 doi "https://doi.org/10.1081/tt-100105927" @default.
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