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<p>They may also be generalized from graphs to <a href="page.php?w=matroid">matroid</a>s.</p>

<p><big>Characterizing graph classes</big></p>
<p>Several important classes of graphs may be characterized as the graphs having certain types of ear decompositions.</p>

<p><big>Graph connectivity</big></p>
<p>A graph is <a href="page.php?w=k-vertex-connected_graph">''k''-vertex-connected</a> if the removal of any (k&nbsp;&minus;&nbsp;1) vertices leaves a connected subgraph, and <a href="page.php?w=k-edge-connected_graph">''k''-edge-connected</a> if the removal of any (k&nbsp;&minus;&nbsp;1)</p><p>
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