@conference {10.1007/978-3-032-04458-7_14,
	title = {On a Parametrization for the Layer Thickness Depending on the Transmissivity in a Radiative Transfer Problem},
	booktitle = {Integral Methods in Science and Engineering},
	year = {2026},
	note = {n/a},
	pages = {199{\textendash}210},
	publisher = {Springer Nature Switzerland},
	organization = {Springer Nature Switzerland},
	address = {Cham},
	abstract = {<p>We consider the radiative transfer equation in Cartesian geometry in a one-dimensional heterogeneous participant medium with two layers. The numerical solutions to the linear problem is discussed and obtained by a combination of the discrete ordinates and the finite difference methods. The objective of this work is to show a simple parametric formula for the thickness of one of the layers for a specified transmissivity. Further, we present error estimates for the considered steady-state transport equations with azimuthal symmetry and isotropic scattering.</p>
},
	isbn = {978-3-032-04458-7},
	author = {C. A. Ladeia and Guimar{\~a}es, A. B. and M. Schramm and B. E. J. Bodmann},
	editor = {Constanda, Christian and Bardo E. J. Bodmann and Harris, Paul J.}
}
