源代码 public bool JudgeRectangleIntersect(double RecAleftX, double RecAleftY, double RecArightX, double RecArightY, double RecBleftX, double RecBleftY, double RecBrightX, double RecBrightY) { bool isIntersect = false; try { double zx = getAbsluteValue(

You can Solve a Geometry Problem too Time Limit: 2000/1000 MS (Java/Others)    Memory Limit: 65536/32768 K (Java/Others) Total Submission(s): 199    Accepted Submission(s): 132   Problem Description Many geometry(几何)problems were designed in the ACM/

给定一个单链表,只给出头指针h: 1.如何判断是否存在环? 2.如何知道环的长度? 3.如何找出环的连接点在哪里? 4.带环链表的长度是多少? 解法: 1.对于问题1,使用追赶的方法,设定两个指针slow.fast,从头指针开始,每次分别前进1步.2步.如存在环,则两者相遇:如不存在环,fast遇到NULL退出. 2.对于问题2,记录下问题1的碰撞点p,slow.fast从该点开始,再次碰撞所走过的操作数就是环的长度s. 3.问题3:有定理:碰撞点p到连接点的距离=头指针到连接点的距离,因此,分

//UVALive7461 - Separating Pebbles 判断两个凸包相交 #include <bits/stdc++.h> using namespace std; #define LL long long typedef pair<int,int> pii; const int inf = 0x3f3f3f3f; ; #define clc(a,b) memset(a,b,sizeof(a)) ; ; void fre() {freopen("in.txt

最近需要用到矩形相交算法的简单应用,所以特地拿一个很简单的算法出来供新手参考,为什么说是给新手的参考呢因为这个算法效率并不是很高,但是这个算法只有简简单单的三行.程序使用了两种方法来判断是否重叠/相交,如果有兴趣可以看一下,如果觉得有bug可以留言.代码仅供参考. C#中矩形的方法为Rectangl(起始点坐标, 矩形的大小)或Rectangl(起始点x坐标, 起始点y坐标, 矩形宽, 矩形高),起始点为矩形区域的左上角. 方法一 姑且叫做“井字法”吧,延长其中一个矩形的四边使其形成一“井”字(

http://poj.org/problem?id=2653 题目大意:有n根各种长度的棍   一同洒在地上 求在最上面的棍子有那几个 分析:  我刚开始想倒着遍历  因为n是100000   想着会超时吧  后来一看说  在上面的不会超过1000个 这就放心了 简单优化一下就过了 最后一个肯定是在最上面的 让后从他的下一个开始  每一个跟他相交的都是在他下面的  下一次就直接不循环他了 但是一直wa   彻底懵逼了 后来看了学长博客  他是正这循环  只要有跟他相交的就跳出  然后我就正这便利

#include<cstdio> #include<cmath> #include<iostream> #include<algorithm> #include<vector> #include<stack> #include<cstring> #include<queue> #include<set> #include<string> #include<map> #incl

You can Solve a Geometry Problem too Time Limit: 2000/1000 MS (Java/Others) Memory Limit: 65536/32768 K (Java/Others)Total Submission(s): 6837 Accepted Submission(s): 3303 Problem Description Many geometry(几何)problems were designed in the ACM/ICPC. A

You can Solve a Geometry Problem too Time Limit: 2000/1000 MS (Java/Others)    Memory Limit: 65536/32768 K (Java/Others)Total Submission(s): 6425    Accepted Submission(s): 3099 Problem Description Many geometry(几何)problems were designed in the ACM/I

#pragma once //GYDevillersTriangle.h /* 快速检测空间三角形相交算法的代码实现(Devillers & Guigue算法) 博客原地址:http://blog.csdn.net/fourierfeng/article/details/11969915# Devillers & Guigue算法(简称Devillers 算法) 通过三角形各顶点构成的行列式正负的几何意义来判断三角形中点.线.面之间的相对位置关系, 从而判断两三角形是否相交.其基本原理如下

Description Given a rectangle and a circle in the coordinate system(two edges of the rectangle are parallel with the X-axis, and the other two are parallel with the Y-axis), you have to tell if their borders intersect. Note: we call them intersect ev

题目链接:https://vjudge.net/problem/POJ-1410 题意:判断线段和矩形是否相交. 思路:注意这里的相交包括线段在矩形内,因此先判断线段与矩形的边是否相交,再判断线段的两端点是否在矩形内(因为是矩形,即凸多边形,直接用叉积判断即可,如果是一般的多边形,需要用射线法判断.) AC code: #include<cstdio> #include<algorithm> #include<cmath> #include<cstdlib>

Pick-up sticks Time Limit: 4000/2000 MS (Java/Others)    Memory Limit: 65536/32768 K (Java/Others)Total Submission(s): 1872    Accepted Submission(s): 706 Problem Description Stan has n sticks of various length. He throws them one at a time on the fl

Jack Straws Time Limit: 1000MS   Memory Limit: 10000K Total Submissions: 2911   Accepted: 1322 Description In the game of Jack Straws, a number of plastic or wooden "straws" are dumped on the table and players try to remove them one-by-one witho

SQL中常常要判断两个时间段是否相交,该如何判断呢?比如两个时间段(S1,E1)和(S2,E2).我最先想到的是下面的方法一.方法一:(S1 BETWEEN S2 AND E2) OR (S2 BETWEEN S1 AND E1).很好理解:一个时间段的开始时间S1在另一个时间中间(S2,E2),或者开始时间S2在另一个时间中间(S1,E1),这个方法比较繁琐 方法二:本方法先考虑这两段时间什么情况下不相交,如图:    -----+-----------------+-------------

传送门: http://acm.hdu.edu.cn/showproblem.php?pid=1221 Rectangle and Circle Time Limit: 2000/1000 MS (Java/Others)    Memory Limit: 65536/32768 K (Java/Others)Total Submission(s): 3434    Accepted Submission(s): 904 Problem Description Given a rectangle

Jack Straws In the game of Jack Straws, a number of plastic or wooden "straws" are dumped on the table and players try to remove them one-by-one without disturbing the other straws. Here, we are only concerned with if various pairs of straws are

C. White Sheet There is a white sheet of paper lying on a rectangle table. The sheet is a rectangle with its sides parallel to the sides of the table. If you will take a look from above and assume that the bottom left corner of the table has coordina

出题:判断一个单向链表是否有环,如果有环则找到环入口节点: 分析: 第一个问题:使用快慢指针(fast指针一次走两步,slow指针一次走一步,并判断是否到达NULL,如果fast==slow成立,则说明链表有环): 第二个问题:fast与slow相遇时,slow一定还没有走完一圈(反证法可证明):   示意图 A为起始点,B为环入口点,C为相遇点,则a1=|AB|表示起始点到换入口的距离,a2=|CB|表示相遇点到环入口点的距离,s1=|AB|+|BC|表示slow指针走的长度,s2表示fast

目录 1. 算法思路 2. 具体实现 3. 改进空间 1. 算法思路 判断平面内点是否在多边形内有多种算法,其中射线法是其中比较好理解的一种,而且能够支持凹多边形的情况.该算法的思路很简单,就是从目标点出发引一条射线,看这条射线和多边形所有边的交点数目.如果有奇数个交点,则说明在内部,如果有偶数个交点,则说明在外部.如下图所示: 算法步骤如下: 已知点point(x,y)和多边形Polygon的点有序集合(x1,y1;x2,y2;-.xn,yn;): 以point为起点,以无穷远为终点作平行于X