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<h2 title="Class HamiltonianCycle" class="title">Class HamiltonianCycle</h2>
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<pre>public class <span class="strong">HamiltonianCycle</span>
extends <a href="http://docs.oracle.com/javase/7/docs/api/java/lang/Object.html?is-external=true" title="class or interface in java.lang">Object</a></pre>
<div class="block">This class will deal with finding the optimal or approximately optimal
minimum tour (hamiltonian cycle) or commonly known as the <a
href="http://mathworld.wolfram.com/TravelingSalesmanProblem.html">Traveling
Salesman Problem</a>.</div>
<dl><dt><span class="strong">Author:</span></dt>
<dd>Andrew Newell</dd></dl>
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<td class="colOne"><code><strong><a href="../../../org/jgrapht/alg/HamiltonianCycle.html#HamiltonianCycle()">HamiltonianCycle</a></strong>()</code>&nbsp;</td>
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<td class="colFirst"><code>static &lt;V,E&gt;&nbsp;<a href="http://docs.oracle.com/javase/7/docs/api/java/util/List.html?is-external=true" title="class or interface in java.util">List</a>&lt;V&gt;</code></td>
<td class="colLast"><code><strong><a href="../../../org/jgrapht/alg/HamiltonianCycle.html#getApproximateOptimalForCompleteGraph(org.jgrapht.graph.SimpleWeightedGraph)">getApproximateOptimalForCompleteGraph</a></strong>(<a href="../../../org/jgrapht/graph/SimpleWeightedGraph.html" title="class in org.jgrapht.graph">SimpleWeightedGraph</a>&lt;V,E&gt;&nbsp;g)</code>
<div class="block">This method will return an approximate minimal traveling salesman tour
(hamiltonian cycle).</div>
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<pre>public&nbsp;HamiltonianCycle()</pre>
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<h4>getApproximateOptimalForCompleteGraph</h4>
<pre>public static&nbsp;&lt;V,E&gt;&nbsp;<a href="http://docs.oracle.com/javase/7/docs/api/java/util/List.html?is-external=true" title="class or interface in java.util">List</a>&lt;V&gt;&nbsp;getApproximateOptimalForCompleteGraph(<a href="../../../org/jgrapht/graph/SimpleWeightedGraph.html" title="class in org.jgrapht.graph">SimpleWeightedGraph</a>&lt;V,E&gt;&nbsp;g)</pre>
<div class="block">This method will return an approximate minimal traveling salesman tour
(hamiltonian cycle). This algorithm requires that the graph be complete
and the triangle inequality exists (if x,y,z are vertices then
d(x,y)+d(y,z) &lt; d(x,z) for all x,y,z) then this algorithm will
guarantee a hamiltonian cycle such that the total weight of the cycle is
less than or equal to double the total weight of the optimal hamiltonian
cycle. The optimal solution is NP-complete, so this is a decent
approximation that runs in polynomial time.</div>
<dl><dt><span class="strong">Type Parameters:</span></dt><dd><code>V</code> - </dd><dd><code>E</code> - </dd><dt><span class="strong">Parameters:</span></dt><dd><code>g</code> - is the graph to find the optimal tour for.</dd>
<dt><span class="strong">Returns:</span></dt><dd>The optimal tour as a list of vertices.</dd></dl>
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