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136 lines
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 <span id="projectnumber">1.0.0</span>
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<div class="title">graph Directory Reference</div> </div>
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<tr class="heading"><td colspan="2"><h2 class="groupheader"><a name="files"></a>
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Files</h2></td></tr>
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<tr class="memitem:df/d82/breadth__first__search_8cpp"><td class="memItemLeft" align="right" valign="top">file  </td><td class="memItemRight" valign="bottom"><a class="el" href="df/d82/breadth__first__search_8cpp.html">breadth_first_search.cpp</a></td></tr>
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<tr class="memdesc:df/d82/breadth__first__search_8cpp"><td class="mdescLeft"> </td><td class="mdescRight"><a href="https://en.wikipedia.org/wiki/Breadth-first_search">Breadth First Search Algorithm (Breadth First Search)</a> <br /></td></tr>
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<tr class="separator:"><td class="memSeparator" colspan="2"> </td></tr>
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<tr class="memitem:df/ddd/connected__components_8cpp"><td class="memItemLeft" align="right" valign="top">file  </td><td class="memItemRight" valign="bottom"><a class="el" href="df/ddd/connected__components_8cpp.html">connected_components.cpp</a></td></tr>
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<tr class="memdesc:df/ddd/connected__components_8cpp"><td class="mdescLeft"> </td><td class="mdescRight"><a href="https://en.wikipedia.org/wiki/Component_(graph_theory)">Graph Connected Components (Connected Components)</a> <br /></td></tr>
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<tr class="memdesc:da/d8d/depth__first__search_8cpp"><td class="mdescLeft"> </td><td class="mdescRight"><a href="https://en.wikipedia.org/wiki/Depth-first_search">Depth First Search Algorithm (Depth First Search)</a> <br /></td></tr>
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<tr class="memitem:d7/d1e/graph_2dijkstra_8cpp"><td class="memItemLeft" align="right" valign="top">file  </td><td class="memItemRight" valign="bottom"><a class="el" href="d7/d1e/graph_2dijkstra_8cpp.html">dijkstra.cpp</a></td></tr>
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<tr class="memdesc:d7/d1e/graph_2dijkstra_8cpp"><td class="mdescLeft"> </td><td class="mdescRight"><a href="https://en.wikipedia.org/wiki/Dijkstra%27s_algorithm">Graph Dijkstras Shortest Path Algorithm (Dijkstra's Shortest Path)</a> <br /></td></tr>
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<tr class="separator:"><td class="memSeparator" colspan="2"> </td></tr>
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<tr class="memitem:dd/d0c/hamiltons__cycle_8cpp"><td class="memItemLeft" align="right" valign="top">file  </td><td class="memItemRight" valign="bottom"><a class="el" href="dd/d0c/hamiltons__cycle_8cpp.html">hamiltons_cycle.cpp</a></td></tr>
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<tr class="memdesc:dd/d0c/hamiltons__cycle_8cpp"><td class="mdescLeft"> </td><td class="mdescRight">The implementation of <a href="https://en.wikipedia.org/wiki/Hamiltonian_path">Hamilton's cycle</a> dynamic solution for vertices number less than 20. <br /></td></tr>
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<tr class="separator:"><td class="memSeparator" colspan="2"> </td></tr>
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<tr class="memitem:d1/d9a/hopcroft__karp_8cpp"><td class="memItemLeft" align="right" valign="top">file  </td><td class="memItemRight" valign="bottom"><a class="el" href="d1/d9a/hopcroft__karp_8cpp.html">hopcroft_karp.cpp</a></td></tr>
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<tr class="memdesc:d1/d9a/hopcroft__karp_8cpp"><td class="mdescLeft"> </td><td class="mdescRight">Implementation of <a href="https://en.wikipedia.org/wiki/Hopcroft%E2%80%93Karp_algorithm">Hopcroft–Karp</a> algorithm. <br /></td></tr>
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<tr class="separator:"><td class="memSeparator" colspan="2"> </td></tr>
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<tr class="memitem:d6/dd8/is__graph__bipartite_8cpp"><td class="memItemLeft" align="right" valign="top">file  </td><td class="memItemRight" valign="bottom"><a class="el" href="d6/dd8/is__graph__bipartite_8cpp.html">is_graph_bipartite.cpp</a></td></tr>
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<tr class="memdesc:d6/dd8/is__graph__bipartite_8cpp"><td class="mdescLeft"> </td><td class="mdescRight">Algorithm to check whether a graph is <a href="https://en.wikipedia.org/wiki/Bipartite_graph">bipartite</a> <br /></td></tr>
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<tr class="memitem:de/dde/lowest__common__ancestor_8cpp"><td class="memItemLeft" align="right" valign="top">file  </td><td class="memItemRight" valign="bottom"><a class="el" href="de/dde/lowest__common__ancestor_8cpp.html">lowest_common_ancestor.cpp</a></td></tr>
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<tr class="memdesc:de/dde/lowest__common__ancestor_8cpp"><td class="mdescLeft"> </td><td class="mdescRight">Data structure for finding the lowest common ancestor of two vertices in a rooted tree using binary lifting. <br /></td></tr>
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