我在c#中寻找树或图数据结构，但我猜没有提供。使用c# 2.0的数据结构的广泛检查。是否有一个方便的库通常用于提供这个功能?也许可以通过策略模式来解决文章中提出的问题。
我觉得实现我自己的树有点傻，就像实现我自己的数组列表一样。
我只想要一个一般的树，它可以是不平衡的。想象一个目录树。C5看起来很漂亮，但它们的树结构似乎被实现为更适合搜索的平衡红黑树，而不是表示节点的层次结构。
当前回答
我对解做了一些扩展。
使用递归泛型声明和派生子类，可以更好地专注于实际目标。
注意，它不同于非泛型实现，你不需要将'node'转换为'NodeWorker'。
以下是我的例子:
public class GenericTree<T> where T : GenericTree<T> // recursive constraint
{
// no specific data declaration
protected List<T> children;
public GenericTree()
{
this.children = new List<T>();
}
public virtual void AddChild(T newChild)
{
this.children.Add(newChild);
}
public void Traverse(Action<int, T> visitor)
{
this.traverse(0, visitor);
}
protected virtual void traverse(int depth, Action<int, T> visitor)
{
visitor(depth, (T)this);
foreach (T child in this.children)
child.traverse(depth + 1, visitor);
}
}
public class GenericTreeNext : GenericTree<GenericTreeNext> // concrete derivation
{
public string Name {get; set;} // user-data example
public GenericTreeNext(string name)
{
this.Name = name;
}
}
static void Main(string[] args)
{
GenericTreeNext tree = new GenericTreeNext("Main-Harry");
tree.AddChild(new GenericTreeNext("Main-Sub-Willy"));
GenericTreeNext inter = new GenericTreeNext("Main-Inter-Willy");
inter.AddChild(new GenericTreeNext("Inter-Sub-Tom"));
inter.AddChild(new GenericTreeNext("Inter-Sub-Magda"));
tree.AddChild(inter);
tree.AddChild(new GenericTreeNext("Main-Sub-Chantal"));
tree.Traverse(NodeWorker);
}
static void NodeWorker(int depth, GenericTreeNext node)
{ // a little one-line string-concatenation (n-times)
Console.WriteLine("{0}{1}: {2}", String.Join(" ", new string[depth + 1]), depth, node.Name);
}
其他回答
这是我的，和艾伦·盖奇的很相似，只是在我看来更传统一点。就我而言，我使用List<T>时没有遇到任何性能问题。如果需要，切换到LinkedList是很容易的。
namespace Overby.Collections
{
public class TreeNode<T>
{
private readonly T _value;
private readonly List<TreeNode<T>> _children = new List<TreeNode<T>>();
public TreeNode(T value)
{
_value = value;
}
public TreeNode<T> this[int i]
{
get { return _children[i]; }
}
public TreeNode<T> Parent { get; private set; }
public T Value { get { return _value; } }
public ReadOnlyCollection<TreeNode<T>> Children
{
get { return _children.AsReadOnly(); }
}
public TreeNode<T> AddChild(T value)
{
var node = new TreeNode<T>(value) {Parent = this};
_children.Add(node);
return node;
}
public TreeNode<T>[] AddChildren(params T[] values)
{
return values.Select(AddChild).ToArray();
}
public bool RemoveChild(TreeNode<T> node)
{
return _children.Remove(node);
}
public void Traverse(Action<T> action)
{
action(Value);
foreach (var child in _children)
child.Traverse(action);
}
public IEnumerable<T> Flatten()
{
return new[] {Value}.Concat(_children.SelectMany(x => x.Flatten()));
}
}
}
我对解做了一些扩展。
使用递归泛型声明和派生子类，可以更好地专注于实际目标。
注意，它不同于非泛型实现，你不需要将'node'转换为'NodeWorker'。
以下是我的例子:
public class GenericTree<T> where T : GenericTree<T> // recursive constraint
{
// no specific data declaration
protected List<T> children;
public GenericTree()
{
this.children = new List<T>();
}
public virtual void AddChild(T newChild)
{
this.children.Add(newChild);
}
public void Traverse(Action<int, T> visitor)
{
this.traverse(0, visitor);
}
protected virtual void traverse(int depth, Action<int, T> visitor)
{
visitor(depth, (T)this);
foreach (T child in this.children)
child.traverse(depth + 1, visitor);
}
}
public class GenericTreeNext : GenericTree<GenericTreeNext> // concrete derivation
{
public string Name {get; set;} // user-data example
public GenericTreeNext(string name)
{
this.Name = name;
}
}
static void Main(string[] args)
{
GenericTreeNext tree = new GenericTreeNext("Main-Harry");
tree.AddChild(new GenericTreeNext("Main-Sub-Willy"));
GenericTreeNext inter = new GenericTreeNext("Main-Inter-Willy");
inter.AddChild(new GenericTreeNext("Inter-Sub-Tom"));
inter.AddChild(new GenericTreeNext("Inter-Sub-Magda"));
tree.AddChild(inter);
tree.AddChild(new GenericTreeNext("Main-Sub-Chantal"));
tree.Traverse(NodeWorker);
}
static void NodeWorker(int depth, GenericTreeNext node)
{ // a little one-line string-concatenation (n-times)
Console.WriteLine("{0}{1}: {2}", String.Join(" ", new string[depth + 1]), depth, node.Name);
}
我创建了一个Node<T>类，它可能对其他人有帮助。该类具有如下属性:
孩子们 的祖先 的后代 兄弟姐妹 节点级别 父 根 等。
还有一种可能是将一个带有Id和ParentId的项目平面列表转换为树。节点包含对子节点和父节点的引用，因此迭代节点非常快。
见https://github.com/YaccConstructor/QuickGraph(原http://quickgraph.codeplex.com/)
QuickGraph为。net 2.0及更高版本提供了通用的有向/无向图数据结构和算法。QuickGraph提供了深度优先搜索、宽度优先搜索、A*搜索、最短路径、k-最短路径、最大流量、最小生成树、最小公共祖先等算法……QuickGraph支持MSAGL, GLEE和Graphviz来呈现图形，序列化到GraphML等。
具有通用数据的树
using System;
using System.Collections.Concurrent;
using System.Collections.Generic;
using System.Linq;
using System.Threading;
using System.Threading.Tasks;
public class Tree<T>
{
public T Data { get; set; }
public LinkedList<Tree<T>> Children { get; set; } = new LinkedList<Tree<T>>();
public Task Traverse(Func<T, Task> actionOnNode, int maxDegreeOfParallelism = 1) => Traverse(actionOnNode, new SemaphoreSlim(maxDegreeOfParallelism, maxDegreeOfParallelism));
private async Task Traverse(Func<T, Task> actionOnNode, SemaphoreSlim semaphore)
{
await actionOnNode(Data);
SafeRelease(semaphore);
IEnumerable<Task> tasks = Children.Select(async input =>
{
await semaphore.WaitAsync().ConfigureAwait(false);
try
{
await input.Traverse(actionOnNode, semaphore).ConfigureAwait(false);
}
finally
{
SafeRelease(semaphore);
}
});
await Task.WhenAll(tasks);
}
private void SafeRelease(SemaphoreSlim semaphore)
{
try
{
semaphore.Release();
}
catch (Exception ex)
{
if (ex.Message.ToLower() != "Adding the specified count to the semaphore would cause it to exceed its maximum count.".ToLower())
{
throw;
}
}
}
public async Task<IEnumerable<T>> ToList()
{
ConcurrentBag<T> lst = new ConcurrentBag<T>();
await Traverse(async (data) => lst.Add(data));
return lst;
}
public async Task<int> Count() => (await ToList()).Count();
}
单元测试
using System.Threading.Tasks;
using Xunit;
public class Tree_Tests
{
[Fact]
public async Task Tree_ToList_Count()
{
Tree<int> head = new Tree<int>();
Assert.NotEmpty(await head.ToList());
Assert.True(await head.Count() == 1);
// child
var child = new Tree<int>();
head.Children.AddFirst(child);
Assert.True(await head.Count() == 2);
Assert.NotEmpty(await head.ToList());
// grandson
child.Children.AddFirst(new Tree<int>());
child.Children.AddFirst(new Tree<int>());
Assert.True(await head.Count() == 4);
Assert.NotEmpty(await head.ToList());
}
[Fact]
public async Task Tree_Traverse()
{
Tree<int> head = new Tree<int>() { Data = 1 };
// child
var child = new Tree<int>() { Data = 2 };
head.Children.AddFirst(child);
// grandson
child.Children.AddFirst(new Tree<int>() { Data = 3 });
child.Children.AddLast(new Tree<int>() { Data = 4 });
int counter = 0;
await head.Traverse(async (data) => counter += data);
Assert.True(counter == 10);
counter = 0;
await child.Traverse(async (data) => counter += data);
Assert.True(counter == 9);
counter = 0;
await child.Children.First!.Value.Traverse(async (data) => counter += data);
Assert.True(counter == 3);
counter = 0;
await child.Children.Last!.Value.Traverse(async (data) => counter += data);
Assert.True(counter == 4);
}
}
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