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文件名称:kcsj
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数据结构课程设计的,选存储结构,输入含n个顶点(用字符表示顶点)和e 条边的图G; (2)求每个顶点的度,输出结果; (3)指定任意顶点x为初始顶点,对图G作DFS遍历,输出DFS 顶点序列(提示:使用一个栈实现DFS); (4)指定任意顶点x为初始顶点,对图G作BFS遍历,输出BFS 顶点序列(提示:使用一个队列实现BFS); (5)输入顶点x,查找图G:若存在含x的顶点,则删除该结点及 与之相关连的边,并作DFS遍历(执行操作3);否则输出信 息“无x”; (6)判断图G是否是连通图,输出信息“YES”/“NO”; -Data structures course, choose the storage structure, input containing n vertices vertex (character) and e edges in the graph G (2) Find the degree of each vertex, the output results (3) specify an arbitrary vertex xinitial vertex DFS traversal on the graph G, the output DFS sequence of vertices (hint: use a stack to achieve DFS) (4) specify an arbitrary vertex x is the initial vertex for BFS traversal of a graph G, the output the BFS vertex sequence (Hint: achieve the BFS uses a queue) (5) input vertices x, find the graph G: If the vertices containing x, then delete the node connected with the side, and for the DFS traversal (perform operations) otherwiseoutput "x" (6) to judge a graph G is a connected graph, output "yES"/"nO"
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下载文件列表
kcsj/
kcsj/Debug/
kcsj/Debug/kcsj.exe
kcsj/Debug/kcsj.ilk
kcsj/Debug/kcsj.obj
kcsj/Debug/kcsj.pch
kcsj/Debug/kcsj.pdb
kcsj/Debug/vc60.idb
kcsj/Debug/vc60.pdb
kcsj/head.h
kcsj/kcsj.c
kcsj/kcsj.dsp
kcsj/kcsj.dsw
kcsj/kcsj.ncb
kcsj/kcsj.opt
kcsj/kcsj.plg
kcsj/Debug/
kcsj/Debug/kcsj.exe
kcsj/Debug/kcsj.ilk
kcsj/Debug/kcsj.obj
kcsj/Debug/kcsj.pch
kcsj/Debug/kcsj.pdb
kcsj/Debug/vc60.idb
kcsj/Debug/vc60.pdb
kcsj/head.h
kcsj/kcsj.c
kcsj/kcsj.dsp
kcsj/kcsj.dsw
kcsj/kcsj.ncb
kcsj/kcsj.opt
kcsj/kcsj.plg
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