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-rw-r--r--jetty-util/src/main/java/org/eclipse/jetty/util/TopologicalSort.java185
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diff --git a/jetty-util/src/main/java/org/eclipse/jetty/util/TopologicalSort.java b/jetty-util/src/main/java/org/eclipse/jetty/util/TopologicalSort.java
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+//
+// ========================================================================
+// Copyright (c) 1995-2016 Mort Bay Consulting Pty. Ltd.
+// ------------------------------------------------------------------------
+// All rights reserved. This program and the accompanying materials
+// are made available under the terms of the Eclipse Public License v1.0
+// and Apache License v2.0 which accompanies this distribution.
+//
+// The Eclipse Public License is available at
+// http://www.eclipse.org/legal/epl-v10.html
+//
+// The Apache License v2.0 is available at
+// http://www.opensource.org/licenses/apache2.0.php
+//
+// You may elect to redistribute this code under either of these licenses.
+// ========================================================================
+//
+
+package org.eclipse.jetty.util;
+import java.util.ArrayList;
+import java.util.Collection;
+import java.util.Comparator;
+import java.util.HashMap;
+import java.util.HashSet;
+import java.util.List;
+import java.util.Map;
+import java.util.Set;
+import java.util.SortedSet;
+import java.util.TreeSet;
+
+
+/**
+ * Topological sort a list or array.
+ * <p>A Topological sort is used when you have a partial ordering expressed as
+ * dependencies between elements (also often represented as edges in a directed
+ * acyclic graph). A Topological sort should not be used when you have a total
+ * ordering expressed as a {@link Comparator} over the items. The algorithm has
+ * the additional characteristic that dependency sets are sorted by the original
+ * list order so that order is preserved when possible.</p>
+ * <p>
+ * The sort algorithm works by recursively visiting every item, once and
+ * only once. On each visit, the items dependencies are first visited and then the
+ * item is added to the sorted list. Thus the algorithm ensures that dependency
+ * items are always added before dependent items.</p>
+ *
+ * @param <T> The type to be sorted. It must be able to be added to a {@link HashSet}
+ */
+public class TopologicalSort<T>
+{
+ private final Map<T,Set<T>> _dependencies = new HashMap<>();
+
+ /**
+ * Add a dependency to be considered in the sort.
+ * @param dependent The dependent item will be sorted after all its dependencies
+ * @param dependency The dependency item, will be sorted before its dependent item
+ */
+ public void addDependency(T dependent, T dependency)
+ {
+ Set<T> set = _dependencies.get(dependent);
+ if (set==null)
+ {
+ set=new HashSet<>();
+ _dependencies.put(dependent,set);
+ }
+ set.add(dependency);
+ }
+
+ /** Sort the passed array according to dependencies previously set with
+ * {@link #addDependency(Object, Object)}. Where possible, ordering will be
+ * preserved if no dependency
+ * @param array The array to be sorted.
+ */
+ public void sort(T[] array)
+ {
+ List<T> sorted = new ArrayList<>();
+ Set<T> visited = new HashSet<>();
+ Comparator<T> comparator = new InitialOrderComparator<>(array);
+
+ // Visit all items in the array
+ for (T t : array)
+ visit(t,visited,sorted,comparator);
+
+ sorted.toArray(array);
+ }
+
+ /** Sort the passed list according to dependencies previously set with
+ * {@link #addDependency(Object, Object)}. Where possible, ordering will be
+ * preserved if no dependency
+ * @param list The list to be sorted.
+ */
+ public void sort(Collection<T> list)
+ {
+ List<T> sorted = new ArrayList<>();
+ Set<T> visited = new HashSet<>();
+ Comparator<T> comparator = new InitialOrderComparator<>(list);
+
+ // Visit all items in the list
+ for (T t : list)
+ visit(t,visited,sorted,comparator);
+
+ list.clear();
+ list.addAll(sorted);
+ }
+
+ /** Visit an item to be sorted.
+ * @param item The item to be visited
+ * @param visited The Set of items already visited
+ * @param sorted The list to sort items into
+ * @param comparator A comparator used to sort dependencies.
+ */
+ private void visit(T item, Set<T> visited, List<T> sorted,Comparator<T> comparator)
+ {
+ // If the item has not been visited
+ if(!visited.contains(item))
+ {
+ // We are visiting it now, so add it to the visited set
+ visited.add(item);
+
+ // Lookup the items dependencies
+ Set<T> dependencies = _dependencies.get(item);
+ if (dependencies!=null)
+ {
+ // Sort the dependencies
+ SortedSet<T> ordered_deps = new TreeSet<>(comparator);
+ ordered_deps.addAll(dependencies);
+
+ // recursively visit each dependency
+ for (T d:ordered_deps)
+ visit(d,visited,sorted,comparator);
+ }
+
+ // Now that we have visited all our dependencies, they and their
+ // dependencies will have been added to the sorted list. So we can
+ // now add the current item and it will be after its dependencies
+ sorted.add(item);
+ }
+ else if (!sorted.contains(item))
+ // If we have already visited an item, but it has not yet been put in the
+ // sorted list, then we must be in a cycle!
+ throw new IllegalStateException("cyclic at "+item);
+ }
+
+
+ /** A comparator that is used to sort dependencies in the order they
+ * were in the original list. This ensures that dependencies are visited
+ * in the original order and no needless reordering takes place.
+ * @param <T>
+ */
+ private static class InitialOrderComparator<T> implements Comparator<T>
+ {
+ private final Map<T,Integer> _indexes = new HashMap<>();
+ InitialOrderComparator(T[] initial)
+ {
+ int i=0;
+ for (T t : initial)
+ _indexes.put(t,i++);
+ }
+
+ InitialOrderComparator(Collection<T> initial)
+ {
+ int i=0;
+ for (T t : initial)
+ _indexes.put(t,i++);
+ }
+
+ @Override
+ public int compare(T o1, T o2)
+ {
+ Integer i1=_indexes.get(o1);
+ Integer i2=_indexes.get(o2);
+ if (i1==null || i2==null || i1.equals(o2))
+ return 0;
+ if (i1<i2)
+ return -1;
+ return 1;
+ }
+
+ }
+
+ @Override
+ public String toString()
+ {
+ return "TopologicalSort "+_dependencies;
+ }
+}

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