Processing math: 100%

Home > Resume

$\newcommand{\n}{\hat{n}}\newcommand{\thetai}{\theta_\mathrm{i}}\newcommand{\thetao}{\theta_\mathrm{o}}\newcommand{\d}[1]{\mathrm{d}#1}\newcommand{\w}{\hat{\omega}}\newcommand{\wi}{\w_\mathrm{i}}\newcommand{\wo}{\w_\mathrm{o}}\newcommand{\wh}{\w_\mathrm{h}}\newcommand{\Li}{L_\mathrm{i}}\newcommand{\Lo}{L_\mathrm{o}}\newcommand{\Le}{L_\mathrm{e}}\newcommand{\Lr}{L_\mathrm{r}}\newcommand{\Lt}{L_\mathrm{t}}\newcommand{\O}{\mathrm{O}}\newcommand{\degrees}{{^{\large\circ}}}\newcommand{\T}{\mathsf{T}}\newcommand{\mathset}[1]{\mathbb{#1}}\newcommand{\Real}{\mathset{R}}\newcommand{\Integer}{\mathset{Z}}\newcommand{\Boolean}{\mathset{B}}\newcommand{\Complex}{\mathset{C}}\newcommand{\un}[1]{\,\mathrm{#1}}$

NFZ - Bjarke's No Fun Zone

Bjarke's No Fun Zone

Taking a beating from our favourite integral...

$\begin{equation} L_{\text{r}}(\mathbf {x} ,\omega _{\text{o}},\lambda ,t)=\int _{\Omega }f_{\text{r}}(\mathbf {x} ,\omega _{\text{i}},\omega _{\text{o}},\lambda ,t)L_{\text{i}}(\mathbf {x} ,\omega _{\text{i}},\lambda ,t)(\omega _{\text{i}}\cdot \mathbf {n} )\operatorname {d} \omega _{\text{i}} \end{equation}$

Posts

2025

Deferred Hybrid Path Tracing Series: Shadows, Noise and Sampling in Real-Time Rendering (23/03/2025)
Draft: 2025 Update (../03/2025)

2022

Bachelor Thesis: Global Illumination Overview (02/08/2022)