Research Article
Anli-Güngör Saçılma Fonksiyonu ile Modifiye UN Metodu Kullanılarak Difüzyon Katsayılarının Hesaplanması
Abstract
Modifiye U1 yaklaşımı nötron transport denklemine uygulandı ve Anli- Güngör saçılması kullanılarak saçılma parametresinin bazı değerleri için difüzyon katsayıları hesaplandı. Analitik difüzyon katsayısı terimi verildi ve Modifiye U1 ve P1 yaklaşımından elde edilen sayısal sonuçlar farklı çarpışma ve t parametreleri için birbiri ile kıyaslandı.
References
- Anlı F., Yaşa F., Güngör S. & Öztürk H., (2006). TN approximation to neutron transport equation and application to critical slab problem, Journal of Quantitative Spectroscopy and Radiative Transfer, 101: 129-134.
- Bülbül, A. & Anlı, F. (2009). Modified Chebyshev polynomial (UN) approximation in the neutron transport theory and computation of critical half thicknesses. Kerntechnik, 74(1-2), 65-69.
- Bülbül, A., Ulutas, M. & Anli, F. (2008). Application of the UN approximation to the neutron transport equation in slab geometry. Kerntechnik, 73(1-2), 61-65.
- Case, K.M. & Zweifel, P. F. (1967). Linear Transport Theory. Addison-Wesley Company.
- Gulecyuz, M. C., Senyigit M. & Ersoy, A. (2018). Milne problem for non-absorbing medium with extremely anisotropic scattering kernel in the case of specular and diffuse reflecting boundaries, Indian Journal of Physics, 92(1), 81-90.
- Lamarsh, J. R. & Baratta, A. J. (2001). Introduction to nuclear engineering . Upper Saddle River, NJ: Prentice hall.
- Öztürk, H., Anlı, F. & Güngör, S. (2007). Application of the UN method to the reflected critical slab problem for one-speed neutrons with forward and backward scattering. Kerntechnik, 72(1-2), 74-76.
- Öztürk, H., Bülbül, A. & Kara, A. (2010). U1 approximation to the neutron transport equation and calculation of the asymptotic relaxation length. Kerntechnik, 75(6), 375-376. https://doi.org/10.3139/124.110107
- Stacey, W. M., (2007). Nuclear reactor physics. Wiley-Vch Verlag GmbH &Co.KGaA, Weinheim.
- Yildiz, C. (1998). Variation of the critical slab thickness with the degree of strongly anisotropic scattering in one-speed neutron transport theory. Annals of Nuclear Energy, 25(8), 529-540.
Year 2022,
Volume: 4 Issue: 1, 60 - 65, 30.06.2022
Abstract
References
- Anlı F., Yaşa F., Güngör S. & Öztürk H., (2006). TN approximation to neutron transport equation and application to critical slab problem, Journal of Quantitative Spectroscopy and Radiative Transfer, 101: 129-134.
- Bülbül, A. & Anlı, F. (2009). Modified Chebyshev polynomial (UN) approximation in the neutron transport theory and computation of critical half thicknesses. Kerntechnik, 74(1-2), 65-69.
- Bülbül, A., Ulutas, M. & Anli, F. (2008). Application of the UN approximation to the neutron transport equation in slab geometry. Kerntechnik, 73(1-2), 61-65.
- Case, K.M. & Zweifel, P. F. (1967). Linear Transport Theory. Addison-Wesley Company.
- Gulecyuz, M. C., Senyigit M. & Ersoy, A. (2018). Milne problem for non-absorbing medium with extremely anisotropic scattering kernel in the case of specular and diffuse reflecting boundaries, Indian Journal of Physics, 92(1), 81-90.
- Lamarsh, J. R. & Baratta, A. J. (2001). Introduction to nuclear engineering . Upper Saddle River, NJ: Prentice hall.
- Öztürk, H., Anlı, F. & Güngör, S. (2007). Application of the UN method to the reflected critical slab problem for one-speed neutrons with forward and backward scattering. Kerntechnik, 72(1-2), 74-76.
- Öztürk, H., Bülbül, A. & Kara, A. (2010). U1 approximation to the neutron transport equation and calculation of the asymptotic relaxation length. Kerntechnik, 75(6), 375-376. https://doi.org/10.3139/124.110107
- Stacey, W. M., (2007). Nuclear reactor physics. Wiley-Vch Verlag GmbH &Co.KGaA, Weinheim.
- Yildiz, C. (1998). Variation of the critical slab thickness with the degree of strongly anisotropic scattering in one-speed neutron transport theory. Annals of Nuclear Energy, 25(8), 529-540.
There are 10 citations in total.
Details
| Primary Language | Turkish |
|---|---|
| Journal Section | Research Articles |
| Authors | |
| Publication Date | June 30, 2022 |
| Acceptance Date | June 27, 2022 |
| Published in Issue | Year 2022 Volume: 4 Issue: 1 |
