Chebyshev polynomial (TN) approximation to neutron transport theory and application to the critical slab problem

被引：0

作者：

Kahramanmaras Sutcu Imam University, Faculty of Sciences and Letters, Department of Physics, 46100 Kahramanmaras, Turkey ^{[1
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来源：

Kerntechnik | 2008年 / 4卷 / 163-166期

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D O I：

10.3139/124.100559

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引用

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[1] Chebyshev polynomial (TN) approximation to neutron transport theory and application to the critical slab problem
Buelbuel, A.
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KERNTECHNIK, 2008, 73 (04) : 163 - 166
[2] TN approximation to neutron transport equation and application to critical slab problem
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[3] Application of the Chebyshev polynomial (TN and UN) approximation to reflected slab geometry in the neutron transport equation and computation of critical half thicknesses
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[4] Modified Chebyshev polynomial (UN) approximation in the neutron transport theory and computation of critical half thicknesses
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[5] Study of the effect of anisotropic scattering on the critical slab problem in neutron transport theory using Chebyshev polynomials
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[6] Study of the effect of anisotropic scattering on the critical slab problem in neutron transport theory using Chebyshev polynomials
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[7] Eigenvalue spectrum with chebyshev polynomial approximation of the transport equation in slab geometry
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[8] Higher order TN approximation for the neutron diffusion problem in a slab reactor
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KERNTECHNIK, 2021, 86 (04) : 294 - 301
[9] UN Method For The Critical Slab Problem In One-Speed Neutron Transport Theory
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[10] Solution of one-speed neutron transport equation for strongly anisotropic scattering by TN approximation:: Slab criticality problem
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