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Update on Overleaf.

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uxwmp 2023-06-20 21:03:13 +00:00 • committed by node
parent ed9f7d0977
commit 161272bcd3
2 changed files with 10 additions and 10 deletions
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18
handout/diagramm_occlusion.tex → handout/diagrams/diagramm_occlusion.tex
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@ -5,9 +5,9 @@
\foreach \x in {0,...,\raynum} { \foreach \x in {0,...,\raynum} {
\ifthenelse{\x < 10 \OR \x>50} \ifthenelse{\x < 10 \OR \x>50}
{ {
\draw[color = kit-blue100] (\x /\raynum * 6 ,0) -- (3,4); \draw[color = blue] (\x /\raynum * 6 ,0) -- (3,4);
}{ }{
\draw[color = kit-green100] (\x /\raynum * 6 ,0) -- (3,4); \draw[color = green] (\x /\raynum * 6 ,0) -- (3,4);
} }
} }
@ -17,13 +17,13 @@
] (1.49,1) -- (4.51,1) -- (5.01,0) -- (0.99,0) -- cycle; ] (1.49,1) -- (4.51,1) -- (5.01,0) -- (0.99,0) -- cycle;
\draw [color=kit-blue100] (0,0) -- node[below]{wall} (6,0) ; % wall \draw [color=blue] (0,0) -- node[below]{wall} (6,0) ; % wall
\draw [color=kit-green100](1.5,1) -- node[below]{blocker} (4.5,1); %blocker \draw [color=green](1.5,1) -- node[below]{blocker} (4.5,1); %blocker
%cam %cam
\node[ \node[
circle, circle,
fill = kit-gray70, fill = black,
minimum width = 1mm, minimum width = 1mm,
outer sep = 2mm outer sep = 2mm
] (camera) at (3,4) {}; ] (camera) at (3,4) {};
@ -37,17 +37,17 @@
\fill[ \fill[
kit-green100 green
] (7,2) -- (9,2) -- (9,1.7) -- (7,1.7) -- cycle; ] (7,2) -- (9,2) -- (9,1.7) -- (7,1.7) -- cycle;
\draw[kit-blue100] (10,1) coordinate (blue_ray_isec) -- (7,4) coordinate (orig); \draw[blue] (10,1) coordinate (blue_ray_isec) -- (7,4) coordinate (orig);
\draw[kit-green100] (8.7,2) coordinate (green_ray_isec) -- (7,4); \draw[green] (8.7,2) coordinate (green_ray_isec) -- (7,4);
%line %line
\draw (mag.north east) -- (7,2); \draw (mag.north east) -- (7,2);
%magnifier box %magnifier box
\draw (7,4) -- (10,4) -- (10,1) -- (7,1) -- cycle; \draw (5,4) -- (10,4) -- (10,1) -- (5,1) -- cycle;
\pic [ \pic [
draw, draw,

2
handout/handout.tex
View file

@ -78,7 +78,7 @@ Differentiable ray tracing is the task of calculating the gradient of this proce
The geometry term $g(x,x^\prime)$ in equation \ref{eq:rendering_integral} is the main problem when it comes do differentiating the rendering integral. This term is 1 iff $x$ is visible from $x^\prime$, 0 otherwise. The geometry term $g(x,x^\prime)$ in equation \ref{eq:rendering_integral} is the main problem when it comes do differentiating the rendering integral. This term is 1 iff $x$ is visible from $x^\prime$, 0 otherwise.
\begin{figure} \begin{figure}
\centering \centering
\include{presentation/diagrams/edge_sampling.tex} \include{handout/diagrams/diagramm_occlusion}
\caption{Caption} \caption{Caption}
\label{fig:enter-label} \label{fig:enter-label}
\end{figure} \end{figure}