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Euler 回路问题 .问题描述: 对于给定的图G 和G 中的2 个顶点v 和w,连接顶点v 和w 且经过图中每条边恰好1 次 的路径称为顶点v 和w 之间的1 条Euler 路。当v=w 时得到一条首尾相接的Euler 回路。 .编程任务: 对于给定的图G,编程计算图G 的一条Euler 回路。 .数据输入: 由文件input.txt 给出输入数据。第1 行有2 个正整数n 和m,表示给定的图G 有n 个 顶点和m 条边,顶点编号为1,2,…,n。接下来的m 行中,每行有2 个正整数u,v ,表示 图G 的一条边(u,v) 。 .结果输出: 将编程计算出的Euler 回路输出到文件output.txt 。如果不存在Euler 回路,则输出-1。-Euler circuit problem. Problem description : for a given graph G and G of two vertices v, w, connectivity and vertex v w map through which each side precisely the path to a meeting called vertices v, w between a Euler Road. When v = w be an end-to-end circuit Euler. . Programming tasks : for a given graph G, programming terms of a graph G Euler circuit. . Data input : from the document input.txt given input data. Line 1 has two positive integers n and m, to the graph G with n vertices and m edges and vertices numbered 1, 2, ..., n. Next m OK, every trip has two positive integer u, v, said of a graph G edge (u, v). . Results output : Programming will be calculated by Euler circuit output to a file output.txt. If there is no Euler circuit, the output 1.
Date : 2008-10-13 Size : 60.57kb User : 无翼

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Euler 回路问题 .问题描述: 对于给定的图G 和G 中的2 个顶点v 和w,连接顶点v 和w 且经过图中每条边恰好1 次 的路径称为顶点v 和w 之间的1 条Euler 路。当v=w 时得到一条首尾相接的Euler 回路。 .编程任务: 对于给定的图G,编程计算图G 的一条Euler 回路。 .数据输入: 由文件input.txt 给出输入数据。第1 行有2 个正整数n 和m,表示给定的图G 有n 个 顶点和m 条边,顶点编号为1,2,…,n。接下来的m 行中,每行有2 个正整数u,v ,表示 图G 的一条边(u,v) 。 .结果输出: 将编程计算出的Euler 回路输出到文件output.txt 。如果不存在Euler 回路,则输出-1。-Euler circuit problem. Problem description : for a given graph G and G of two vertices v, w, connectivity and vertex v w map through which each side precisely the path to a meeting called vertices v, w between a Euler Road. When v = w be an end-to-end circuit Euler. . Programming tasks : for a given graph G, programming terms of a graph G Euler circuit. . Data input : from the document input.txt given input data. Line 1 has two positive integers n and m, to the graph G with n vertices and m edges and vertices numbered 1, 2, ..., n. Next m OK, every trip has two positive integer u, v, said of a graph G edge (u, v). . Results output : Programming will be calculated by Euler circuit output to a file output.txt. If there is no Euler circuit, the output 1.
Date : 2025-07-04 Size : 60kb User : 无翼

WPF的图形代码,包括图形碰撞检测,图形绘制,图形转换,取色器,矢量绘制。-WPF graphics code, including graphical collision detection, graphics, drawing, graphics conversion, check color, and vector drawing.
Date : 2025-07-04 Size : 83kb User : xiangzhou

Dijkstra s algorithm is an algorithm for finding the shortest paths between nodes in a graph, which may represent, for example, road networks. It was conceived by computer scientist Edsger W. Dijkstra in 1956 and published three years later
Date : 2025-07-04 Size : 4kb User : haber13

Dijkstra s algorithm is an algorithm for finding the shortest paths between nodes in a graph, which may represent, for example, road networks. It was conceived by computer scientist Edsger W. Dijkstra in 1956 and published three years later.[1][2] The algorithm exists in many variants Dijkstra s original variant found the shortest path between two nodes,[2] but a more common variant fixes a single node as the source node and finds shortest paths the source to all other nodes in the -Dijkstra s algorithm is an algorithm for finding the shortest paths between nodes in a graph, which may represent, for example, road networks. It was conceived by computer scientist Edsger W. Dijkstra in 1956 and published three years later.[1][2] The algorithm exists in many variants Dijkstra s original variant found the shortest path between two nodes,[2] but a more common variant fixes a single node as the source node and finds shortest paths the source to all other nodes in the
Date : 2025-07-04 Size : 1kb User : Dharmesh
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