Solution by iteration of H-equations in multigroup neutron transport

DOI10.1063/1.523673zbMath0382.45005OpenAlexW2033424999MaRDI QIDQ4161701

T. W. Mullikin, Carl. T. Kelley

Publication date: 1978

Published in: Journal of Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1063/1.523673

Mathematics Subject Classification ID

Theoretical approximation of solutions to integral equations (45L05) Singular nonlinear integral equations (45G05)

Related Items (11)

Radiative transfer single-scattering albedo estimation with a super-Padé approximation of Chandrasekhar's \(H\)-function ⋮ Criticality problems for slabs and spheres and energy dependent neutron transport theory ⋮ A semilinear boundary value problem ⋮ Operator-valued Chandrasekhar H-functions ⋮ Convergence of the EDIIS Algorithm for Nonlinear Equations ⋮ Two-region inverse transport analysis with solutions of the two-region milne problem ⋮ Analytic continuation of an operator-valued H-function with applications to neutron transport theory ⋮ A comparison of iteration schemes for Chandrasekhar H-equations in multigroup neutron transport ⋮ A fast two-grid method for matrix H-equations ⋮ Convergence Analysis for Anderson Acceleration ⋮ Approximate methods for the solution of the Chandrasekhar H-equation

Cites Work

• Quadratic equations in Banach spaces
• Systems of integral equations on a half line with kernels depending on the difference of arguments
• Wiener-Hopf factorizations
• Convolution and H-equations for operator-valued functions with applications to neutron transport theory
• On the solution of nonlinear matrix integral equations in transport theory
• Analytic continuation of an operator-valued H-function with applications to neutron transport theory

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