Boundary conditions implementation in bicompact schemes for the linear transport equation

Author:

Aristova E. N.,Rogov B. V.

Publisher

Pleiades Publishing Ltd

Subject

Computational Mathematics,Modelling and Simulation

Reference25 articles.

1. A. V. Shil’kov, S. V. Shil’kova, E. N. Aristova, and V. Ya. Gol’din, “Efficient Precise Calculations of Atmospheric Radiation Based on ATRAD System,” Dokl. Math. 60(3), 469 (1999).

2. E. N. Aristova and V. Ya. Gol’din. Computation of Anisotropy Scattering of Solar Radiation in Atmosphere (Monoenergetic Case),” J. Quant. Spectrosc. Radiat. Transfer 67 (2), 139 (2000).

3. E. N. Aristova, D. F. Baydin, and V. Ya. Gol’din, “Two Variants of a Economical Method for Solving the Transport Equation in r-z Geometry on the Basis of Transition to Vladimirov’s Variables,” Mat. Model. 18(7), 43 (2006) [in Russian].

4. E. N. Aristova and V. Ya. Gol’din. “The Neutron Transport Equation Solving Coupled with the Quasi-Diffusion Equations Solving in r-z Geometry,” Mat. Model. 18 (11), 61 (2006) [in Russian].

5. D. F. Baydin, E. N. Aristova, and V. Ya. Gol’din, “Comparison of the Efficiency of the Transport Equation Calculation Methods in Characteristics Variables,” Transp. Theor. Stat. Phys. 37(02–04), 286 (2008).

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