2011-07-24

Comparing Prim's Algorithm with Kruskal's Algorithm(최소신장트리-프림 알고리즘 vs. 크러스컬 알고리즘)

Comparing the Algorithm Techniques for Minimum Spanning TreeThe number of edges in a connected graph is$$ n - 1 \leq m \leq \frac{n(n - 1)}{2}$$ 한 그래프에서 정점의 개수를 n이라고 할 때, 이음선 개수(m)의 범위는 n - 1개에서 부터 n

AlgorithmsGreedy Approach

2011-07-21

Minimum Spanning Trees - Kruskal's Algorithm(최소신장트리-크러스컬)

We will investigate two different greedy algorithms for minimum spanning trees, Prim’s algorithm and Kruskal’s algorithm. Each uses a different locally optimal property. 프림 알고리즘 대신 크러스컬 알고리즘을 이용해도 최소

AlgorithmsGreedy Approach

2011-07-20

Minimum Spanning Trees - Prim's Algorithm(최소신장트리-프림)

Consider the problem of removing edges from a connected, weighted, undirected graph G to form a subgraph such that all the vertices remain connected and the sum of the weights on the remaining edges i

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Tag: 최소신장트리

Comparing Prim's Algorithm with Kruskal's Algorithm(최소신장트리-프림 알고리즘 vs. 크러스컬 알고리즘)

Minimum Spanning Trees - Kruskal's Algorithm(최소신장트리-크러스컬)

Minimum Spanning Trees - Prim's Algorithm(최소신장트리-프림)