Here is an example of plotting nodes and point them to each other with arrows, with position determination. It is mainly about '\node', '\draw' and their decoration. It is easy to understand how it is produced, hence, I put no comments here.
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\begin{tikzpicture}
\draw[dash pattern=on 2pt off 3pt on 4pt off 4pt](2,.2) -- (2,3.2);
\draw[dash pattern=on 2pt off 3pt on 4pt off 4pt](4,.2) -- (4,3.2);
\draw[dash pattern=on 2pt off 3pt on 4pt off 4pt](6,.2) -- (6,3.2);
\node at (2,2.9) [fill=blue!50,draw,circle, drop shadow,
label=left:\tiny{$x_k^b$}] (n1){};
\node at (2,1.9) [fill=red!50,draw,circle, drop shadow,label=left:\tiny{$x_k^a$}] (n2){};
\node at (2,.9) [fill=green!50,draw,circle, drop shadow,label=left:\tiny{$y_k^o$}] (n3){};
\node at (4,1.9) [fill=red!50,draw,circle, drop shadow,label=left:\tiny{$x_{k+1}^a$}] (n4){};
\node at (4,2.9) [fill=blue!50,draw,circle, drop shadow,label=left:\tiny{$x_{k+1}^b$}] (n5){};
\node at (4,.9) [fill=green!50,draw,circle, drop shadow,label=left:\tiny{$y_{k+1}^o$}] (n6){};
\node at (6,1.9) [fill=red!50,draw,circle, drop shadow,label=left:\tiny{$x_{k+2}^a$}] (n7){};
\node at (6,.9) [fill=green!50,draw,circle, drop shadow,label=left:\tiny{$y_{k+2}^o$}] (n8){};
\node at (6,2.9) [fill=blue!50,draw,circle, drop shadow,label=left:\tiny{$x_{k+2}^b$}] (n9){};
\node at (8,2.9) [fill=blue!20, anchor=base](n10){$\cdots$};
\draw[->, line width=1pt] (1,0.2) -- (10,0.2) node[right]{time};
\node at (2,0.2)[below]{\tiny{$k$}};
\node at (4,0.2)[below]{\tiny{$k+1$}};
\node at (6,0.2)[below]{\tiny{$k+2$}};
\end{tikzpicture}
\begin{tikzpicture}[overlay]
\path[->] (n2) edge [bend right] (n5);
\path[->] (n4) edge [bend right] (n9);
\path[->] (n7) edge [bend right] (n10);
\end{tikzpicture}
\vspace{7mm}
\begin{itemize}
\item \tikz\node [fill=blue!50,draw,circle]{}; Background state $x^b$
\item \tikz\node [fill=red!50,draw,circle]{}; Analysis state $x^a$
\item \tikz\node [fill=green!50,draw,circle]{}; Observation $y^o$
\end{itemize}
1 comment:
I thought maybe the combination of Pstricks and latexdraw is a choice for scientific drawing! After seeing your post It seems that Tiks is also a good choice!
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