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Dijkstra

于 2013-04-11 发布 文件大小:190KB
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  迪特斯特拉算法,课程设计的作品,主要计算站点距离的吧,可以看看(Dieter Stella algorithm, distance course design work, the main computing sites can look)

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    dijkstra算法,用于寻找已建立图的最短路径,是非常有用的一个算法(Dijkstra algorithm, has been established for finding the shortest path map is a very useful algorithm)
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    说明:  给定程序中,函数fun的功能是:将a所指3×5矩阵中第k列的元素左移到第0列,第k列以后的每列元素依次左移,原来左边的各列依次绕道右边。 例如,有以下矩阵: 1 2 3 4 5 1 2 3 4 5 1 2 3 4 5 若k结果为2,程序执行结果为: 3 4 5 1 2 3 4 5 1 2 3 4 5 1 2 请在程序的下划线处填入正确的内容并把下划线删除,使程序得出正确的结果。 注意:源文件存放在考生文件夹下的BLANK1.C中 不得增行或删行,也不得更改程序的结构! (A given program, function fun feature is: a 3 × 5 matrix referred to in the first k elements of the left column to move Section 0, the k elements of each column after column followed by the left, the original columns in the left turn Bypass on the right. For example, the following matrix: 123,451,234,512,345 If k is 2, the program execution results: 345,123,451,234,512 in the program underscore the right content at the fill and to remove the underscore, so that the program reach the right result. Note: The source files in the folder of BLANK1.C candidates are not allowed by the line or delete line, nor change the structure of the program!)
    2011-08-11 07:53:10下载
    积分:1
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    建立试题库文件,随机产生n个题目; 题目涉及加减乘除,带括弧的混合运算; 利用栈求解表达式的值; 随时可以退出; 保留历史分数,能回顾历史,给出与历史分数比较后的评价( The establishment of test database file, the subject of n randomly generated topics related to addition, subtraction, mixed operations with parentheses use the value of the expression stack solution ready to quit to preserve the historical scores, can look back at history, and history gives the comparison of scores Evaluation 保留历史分数,能回顾历史,给出与历史分数比较后的评价)
    2020-12-29 23:09:01下载
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  • jose
    约瑟夫环(约瑟夫问题)是一个数学的应用问题:已知n个人(以编号1,2,3...n分别表示)围坐在一张圆桌周围。从编号为k的人开始报数,数到m的那个人出列;他的下一个人又从1开始报数,数到m的那个人又出列;依此规律重复下去,直到圆桌周围的人全部出列。通常解决这类问题时我们把编号从0~n-1,最后结果+1即为原问题的解。 (Josephus (Josephus problem) is the application of a mathematical problem: Given n individuals (with numbers 1,2,3 ... n respectively) sitting around a round table. From the number of people gettin k, number of the m man out of the line he s the next person and a number of gettin number to m the man was out of the line and so the law is repeated until the round table were all out of the column. We numbered 0 ~ n-1, the final result is the original problem solution+1 usually solve these problems.)
    2015-01-09 17:28:41下载
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    说明:  用数据结构的遍历,对于小毛驴过河解决实际问题。(Traversing the data structure used for the small donkey across the river to solve practical problems.)
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