This article presents an application of the post-processing technique called Repeated Richardson Extrapolation in participating and nonparticipating media problems of radiative heat transfer. It allows us to achieve very accurate results, reducing the estimates of the discretization error of global variables with negligible additional computational time. The error estimates show to be accurate and reliable for code and solution verification. This work also presents equations that quantify the spatial discretization error inside the domain when the Discrete Ordinates Method is used to simulate participating media problems and when basic numerical integration rules are used to solve nonparticipating media problems.
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