```
Yasa, F., Anli, F., and Guengoer, S.
```*Diffusion Coefficient Calculations With Low Order Legendre Polynomial and Chebyshev Polynomial Approximation for the Transport Equation in Spherical Geometry*. United States: N. p., 2007.
Web. doi:10.1063/1.2733065.

```
Yasa, F., Anli, F., & Guengoer, S.
```*Diffusion Coefficient Calculations With Low Order Legendre Polynomial and Chebyshev Polynomial Approximation for the Transport Equation in Spherical Geometry*. United States. doi:10.1063/1.2733065.

```
Yasa, F., Anli, F., and Guengoer, S. Mon .
"Diffusion Coefficient Calculations With Low Order Legendre Polynomial and Chebyshev Polynomial Approximation for the Transport Equation in Spherical Geometry". United States.
doi:10.1063/1.2733065.
```

```
@article{osti_21057098,
```

title = {Diffusion Coefficient Calculations With Low Order Legendre Polynomial and Chebyshev Polynomial Approximation for the Transport Equation in Spherical Geometry},

author = {Yasa, F. and Anli, F. and Guengoer, S.},

abstractNote = {We present analytical calculations of spherically symmetric radioactive transfer and neutron transport using a hypothesis of P1 and T1 low order polynomial approximation for diffusion coefficient D. Transport equation in spherical geometry is considered as the pseudo slab equation. The validity of polynomial expansionion in transport theory is investigated through a comparison with classic diffusion theory. It is found that for causes when the fluctuation of the scattering cross section dominates, the quantitative difference between the polynomial approximation and diffusion results was physically acceptable in general.},

doi = {10.1063/1.2733065},

journal = {AIP Conference Proceedings},

number = 1,

volume = 899,

place = {United States},

year = {Mon Apr 23 00:00:00 EDT 2007},

month = {Mon Apr 23 00:00:00 EDT 2007}

}