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这一代码应用最经典的二部图算法,稍加改动便可用于其它类似题目,希望有所帮助-The code of the most classic bipartite graph algorithm can be modified for other similar topic, hope that help
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ungarian algorithm muy bontio ungarian a lgorithm muy bontio-ungarian algorithm muy bontio ungarian algorithm muy bontio ungarian algorithm muy bontio
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匈牙利算法的源代码,可以解决二分图的最大匹配问题-Hungarian algorithm source code, can solve the maximum matching problem for bipartite graphs
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匈牙利算法-Hungarian algorithm
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C#代码,实现经典匈牙利算法,随机生成权值,自动寻找最优分配结果-C# code to achieve the classic Hungarian algorithm, randomly generated weights automatically find the optimal allocation results
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二部图的最大匹配问题,先构建二部图,然后用匈牙利算法求出最大匹配-The maximum bipartite graph matching problem, first build a bipartite graph, and then use the Hungarian algorithm to derive maximum matching
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匈牙利算法解决任务指派问题,即把n个任务指派给n个人要求成本最低。-Hungarian algorithm to solve the task assignment problem, namely the n tasks assigned to n individual requirements lowest cost.
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匈牙利算法求解指派问题,能够求解大规模的指派问题,经过不同规模问题的测试均无问题。-Hungarian algorithm for assignment problem that can be assigned to solve large-scale problems, the scale of the problem through different tests no problem.
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匈牙利算法的matlab程序,用于解决最大匹配等问题-Hungarian algorithm matlab program for solving the maximum matching problem
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指派问题的匈牙利算法,基本算法实现。
Hungarian algorithm for assignment problem(Hungarian algorithm for assignment problem)
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匈牙利算法实现任务分配,源码详细编程,例子验证(Hungarian algorithm to achieve the task allocation, the source code detailed programming, examples of verification)
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求解婚姻匹配模型时会遇到两匹配矩阵不为相等人数的情况,本程序可改善该点。利用匈牙利算法求解满足整体最优匹配的结果。(When solving a marriage matching model, it is possible to improve the point when the two matching matrix is not equal to the number of people. The Hungarian algorithm is used to solve the whol
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求二分图最大匹配可以用最大流或者匈牙利算法。
最大匹配 给定一个二分图G,在G的一个子图M中,M的边集中的任意两条边都不依附于同一个顶点,则称M是一个匹配. 选择这样的边数最大的子集称为图的最大匹配问题 如果一个匹配中,图中的每个顶点都和图中某条边相关联,则称此匹配为完全匹配,也称作完备匹配。(For maximum matching of two partite graphs, maximum flow or Hungarian algorithm can be used.
The maxim
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无人机进行任务分配,采用匈牙利算法,原作者位于github(The drone uses the Hungarian algorithm for task assignment, the original author is located on github)
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