文件名称:S030602102
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- 上传时间:2012-11-16
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赋权有向图中心问题
问题描述:
设G=(V,E)是一个赋权有向图,v是G的一个顶点,
v的偏心距定义为:
Max {w∈ V,从w到v的最短路径长度}
G中偏心距最小的顶点称为G的中心。试利用Floyd
算法设计一个求赋权有向图中心的算法。-Empowering the central issue Digraph Problem Descr iption: Let G = (V, E) is a directed graph Empowering, v is a G vertex, v is defined as the eccentricity: Max (w ∈ V, from w to v the shortest path length) G the minimum eccentricity of the vertex as the center of G. Try using Floyd algorithm for the design of a plan to empower the center to the algorithm.
问题描述:
设G=(V,E)是一个赋权有向图,v是G的一个顶点,
v的偏心距定义为:
Max {w∈ V,从w到v的最短路径长度}
G中偏心距最小的顶点称为G的中心。试利用Floyd
算法设计一个求赋权有向图中心的算法。-Empowering the central issue Digraph Problem Descr iption: Let G = (V, E) is a directed graph Empowering, v is a G vertex, v is defined as the eccentricity: Max (w ∈ V, from w to v the shortest path length) G the minimum eccentricity of the vertex as the center of G. Try using Floyd algorithm for the design of a plan to empower the center to the algorithm.
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S030602102/030602102.ppt
S030602102/center.c
S030602102
S030602102/center.c
S030602102
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