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[Algorithm] 在无向完全图中寻找边不重复的汉密尔顿回路 DL : 0: 图论课程设计：在无向完全图中寻找边不重复的汉密尔顿回路-graph theory of curriculum design : no plans to seek full side will not repeat the Hamilton circuit
Date : 2025-12-17 Size : 20kb User : ch.nan
[Algorithm] HMED DL : 0: 哈密尔顿近似算法的C代码实现，并将结果输出到文本 -Hamilton approximation algorithm C code to achieve, and the results output to a text
Date : 2025-12-17 Size : 11kb User : 陈娜
[Algorithm] DTHalminton0000 DL : 0: Algorithm Hamilton I do with C++.It is easy for you
Date : 2025-12-17 Size : 240kb User : HoangTai
[Algorithm] Hamilton DL : 0: 汉密尔顿回路的C语言实现代码，是国外的人写的，和好很强大-code for Hamilton circuit C language implementation
Date : 2025-12-17 Size : 97kb User : gfs
[Algorithm] Hamilton DL : 0: 8*8 的国际象棋棋盘上的一只马，恰好走过除起点外的其它 63 个位置各一次，最后回到起点。这条路线称为一条马的 Hamilton 周游路线。对于给定的 m*n 的国际象棋棋盘，m 和n均为大于5的偶数，且|m-n|≤2，试设计一个分治算法找出一条马的Hamilton周游路线。编程任务：对于给定的偶数m，n≥6，且|m-n|≤2，编程计算 m*n 的国际象棋棋盘一条马的Hamilton 周游路线。 Input 输入数据的第一行有2个正整数m和 n，表示给定的国际象棋棋盘由 m行，每行n个格子组成。 Output 将计算出的马的Hamilton周游路线用下面的2 种表达方式输出。第 1 种表达方式按照马步的次序给出马的 Hamilton 周游路线。马的每一步用所在的方格坐标(x，y)来表示。x表示行的坐标，编号为 0，1，…，m-1；y表示列的坐标，编号为 0， 1，…，n-1。起始方格为（0，0）。第 2 种表达方式在棋盘的方格中标明马到达该方格的步数。（0，0）方格为起跳步，并标明为第1步。 -8* 8 chess board on a horse, just walk outside than from the other 63 positions each time, and finally back To the starting point. This line is called Hamilton a horse travel routes. For a given m* n chess board, m And n are even greater than 5, and | mn | ≤ 2, the partition algorithm to design a test to find a horse of Hamilton travel routes. Programming tasks: For a given even number m, n ≥ 6, and | mn | ≤ 2, programming computing m* n chess board a horse Hamilton Travel routes. Input The first line of input data are two positive integers m and n, that a given chessboard By the m lines of n-grid component. Output The calculated travel route horse Hamilton 2 with the following expression of the output. The first one kind of expression is given in accordance with the order of the horse Horse Hamilton travel routes. Horse with each step of the square where Grid coordinates (x, y) to represent. the coordinates of x that line, numbered 0,1, ..., m-1 y co
Date : 2025-12-17 Size : 16kb User : zhang
[Algorithm] H DL : 0: 主要是计算最佳哈密尔顿圈，利用二边逐次修正法实现，需要先给出带权的邻接矩阵。注：利用矩阵翻转法求最佳H圈.pdf是h.m文件的说明文件。-Main is calculated by use of the second best Hamilton circle, edge successive correction method of realization, need to first presents the adjacency matrix with weight. Note: use matrix algorithm to find the best H circle turn. PDF is h.m file documentation.
Date : 2025-12-17 Size : 282kb User : 赵宇
[Algorithm] method DL : 0: 哈密尔顿系统的有限元法Hamilton system, finite element method-Hamilton system, finite element method
Date : 2025-12-17 Size : 1.55mb User : orsync
[Algorithm] Caley_Hamilton DL : 0: Solves linear equations in 3 variables using Caley-Hamilton theorem
Date : 2025-12-17 Size : 1kb User : anubhav
[Algorithm] knight2 DL : 0: 8*8的国际象棋棋盘上的一只马，恰好走过除起点外的其它63个位置各一次，最后回到起点，这条线路成为马的一条Hamilton周游路线-8* 8 chess board on a horse, just walked the other outside the starting point of the 63 position each time, and finally back to the starting point, the lines become a horse of a Hamilton traveled route
Date : 2025-12-17 Size : 1kb User : 游素青
[Algorithm] 205-209 DL : 0: reduces to a standard Hamilton-Jacobi equation. There are several major advantages to this formulation. The rst is that (x y t) always remains a function as long as F is smooth. As the surface evolves, the curve C may break, merge, and change topology.-reduces to a standard Hamilton-Jacobi equation. There are several major advantages to this formulation. The rst is that (x y t) always remains a function as long as F is smooth. As the surface evolves, the curve C may break, merge, and change topology.
Date : 2025-12-17 Size : 348kb User : patel
[Algorithm] hmt_tvp DL : 0: 使用GAUSS软件运行时变的哈密尔顿状态转移模型，即哈密尔顿滤波-Use variable GAUSS software runtime Hamilton state transition model, namely Hamilton filter
Date : 2025-12-17 Size : 3kb User : 周德才
[Algorithm] TSP-Hamilton-Circle-lingo DL : 0: lingo解决TSP中Hamilton圈的方法。-The method of TSP in Hamilton Circle lingo resolved.
Date : 2025-12-17 Size : 1kb User : caohongzhi