Diffusion approximation to neutron transport equation in slab geometry using the Chebyshev polynomials of first kind
Is this your thesis?
This record came from a bulk archive import. If it’s yours, link it to your profile.
Abstract (EN)
In this study, diffusion approximation has been done to the neutron transport equation to compute the diffusion lengths and diffusion coefficients for one-speed neutrons in a homogeneous slab with forward, backward and linear anisotropic scattering. For this purpose, the first order approximations of the Legendre (P1) and the Chebyshev polynomials of first kind (T1) have been applied, respectively. The numerical results obtained for the diffusion length and the diffusion coefficient have been computed using various values of the anisotropy parameters. Then they are given in the tables side by side with the ones available in literature for comparison. The applicability and the efficiency of the TN method to the problems of neutron transport theory have been presented explicitly.
Author
Soner Yıldırım
How to Cite
Soner Yıldırım (Master Thesis). Diffusion approximation to neutron transport equation in slab geometry using the Chebyshev polynomials of first kind, 2022, Osmaniye Korkut Ata University.
License
Tüm Hakları Saklıdır
This work is shared under the specified license terms.
More theses from Osmaniye Korkut Ata University
- Carbon mineralization in soil added Suillus collinitus growing naturally on two different altitudes(2020)
- Data mining methods used to determine financial statement frauds and an application in Borsa Istanbul(2021)
- Drying of oat milk pulp enriched with phenolic content by solid-state fermentation using different methods(2025)
- Analyzing recourse cases in social security law related to construction works accidents(2015)
- Rewriting systems for some semigroup constructions(2015)
- Determination of radon ( Rn-222 ) concentration in drinkable and processed water in and around osmaniye(2015)