Finite approximations of the spherical harmonic method with different orders in spatial subregions

Author:

Kutov V.P.,Smelov V.V.

Publisher

Elsevier BV

Subject

General Engineering

Reference13 articles.

1. Mathematical Problems in the Single-Velocity Theory of Particle Transport;Vladimirov,1961

2. A unique formulation of the conditions on the internal and external boundaries of the region in the odd P2N + 1-approximation of the method of spherical harmonics;Smelov;Zh. vychisl. Mat. mat. Fiz.,1979

3. On the symmetrization of the odd P2N + 1-approximation of the single velocity transport equation;Smelov;Zh. vychisl. Mat. mat. Fiz.,1980

4. Basis of the iterative process with respect to subregions for problems in transport theory in the odd P2N + 1-approximation;Smelov;Zh. vychisl. Mat., mat. Fiz.,1982

5. Continuity conditions for a homogeneous or heterogeneous PN-approximation;Davis;Nucl. Sci. and Engng,1967

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1. Theory and Practice of Mixing: A Review;Theoretical Foundations of Chemical Engineering;2018-07

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