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Jan 26. Graphs, connected components

Graphs An undirected graph $latex G$ is given by vertices $latex V$ and edges $latex E \subseteq V \times V$ where $latex (x,y)=(y,x)$ for every pair $latex x,y \in V$. This is usually expressed as $latex G = (V, E)$. A directed graph $latex D$ is given by vertices $latex V$ and arcs $latex A \subseteq V…



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Jan 26. Graphs, connected components

https://cs3511.wordpress.com/course-topics/302-2

Graphs An undirected graph $latex G$ is given by vertices $latex V$ and edges $latex E \subseteq V \times V$ where $latex (x,y)=(y,x)$ for every pair $latex x,y \in V$. This is usually expressed as $latex G = (V, E)$. A directed graph $latex D$ is given by vertices $latex V$ and arcs $latex A \subseteq V…



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https://cs3511.wordpress.com/course-topics/302-2

Jan 26. Graphs, connected components

Graphs An undirected graph $latex G$ is given by vertices $latex V$ and edges $latex E \subseteq V \times V$ where $latex (x,y)=(y,x)$ for every pair $latex x,y \in V$. This is usually expressed as $latex G = (V, E)$. A directed graph $latex D$ is given by vertices $latex V$ and arcs $latex A \subseteq V…

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      Graphs An undirected graph $latex G$ is given by vertices $latex V$ and edges $latex E \subseteq V \times V$ where $latex (x,y)=(y,x)$ for every pair $latex x,y \in V$. This is usually expressed as…
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