Matrix http://poj.org/problem?id=3685 Time Limit: 6000MS   Memory Limit: 65536K Total Submissions: 8943   Accepted: 2738 Description Given a N × N matrix A, whose element in the i-th row and j-th column Aij is an number that equals i2 + 100000 × i + 

二分绝对值,推断是否存在对应的矩阵 H. Degenerate Matrix time limit per test 1 second memory limit per test 256 megabytes input standard input output standard output The determinant of a matrix 2 × 2 is defined as follows: A matrix is called degenerate if its determin

  Memory Limit: 65536K Total Submissions: 4637   Accepted: 1180 Description Given a N × N matrix A, whose element in the i-th row and j-th column Aij is an number that equals i2 + 100000 × i + j2 - 100000 × j + i × j, you are to find the M-th smalles

Matrix Time Limit: 6000MS   Memory Limit: 65536K Total Submissions: 8674   Accepted: 2634 Description Given a N × N matrix A, whose element in the i-th row and j-th column Aij is an number that equals i2 + 100000 × i + j2 - 100000 × j + i × j, you ar

题目链接:http://poj.org/problem?id=3685 Matrix Time Limit: 6000MS   Memory Limit: 65536K Total Submissions: 7378   Accepted: 2187 Description Given a N × N matrix A, whose element in the i-th row and j-th column Aij is an number that equals i2 + 100000 ×

Given a N × N matrix A, whose element in the i-th row and j-th column Aij is an number that equals i2 + 100000 × i + j2 - 100000 × j + i × j, you are to find the M-th smallest element in the matrix. Input The first line of input is the number of test

Matrix Time Limit: 6000MS   Memory Limit: 65536K Total Submissions: 5724   Accepted: 1606 Description Given a N × N matrix A, whose element in the i-th row and j-th column Aij is an number that equals i2 + 100000 × i + j2 - 100000 × j + i × j, you ar

Matrix Time Limit: 6000MS   Memory Limit: 65536K Total Submissions: 5489   Accepted: 1511 Description Given a N × N matrix A, whose element in the i-th row and j-th column Aij is an number that equals i2 + 100000 × i + j2 - 100000 × j + i × j, you ar

Write an efficient algorithm that searches for a value in an m x n matrix. This matrix has the following properties: Integers in each row are sorted from left to right. The first integer of each row is greater than the last integer of the previous ro

题目链接:http://acm.hdu.edu.cn/showproblem.php?pid=2119 Matrix Time Limit: 5000/1000 MS (Java/Others)    Memory Limit: 32768/32768 K (Java/Others)Total Submission(s): 2205    Accepted Submission(s): 975 Problem Description Give you a matrix(only contains

#include <cstdio> #include <cstring> #include <algorithm> #include <string> #include <cmath> #include <iostream> using namespace std; bool fun(double l1,double r1,double l2,double r2){ return (l1 <= r2 && l1

二分法模板 非递归版本: public class Solution { /** * @param A an integer array sorted in ascending order * @param target an integer * @return an integer */ public int findPosition(int[] nums, int target) { if (nums == null || nums.length == 0) { return -1; } i

题意:求S(k) = A+A^2+...+A^k. 解法:二分即可. if(k为奇)  S(k) = S(k-1)+A^k else        S(k) = S(k/2)*(I+A^(k/2)) 代码: #include <iostream> #include <cmath> #include <cstdio> #include <cstdlib> #define SMod m using namespace std; int n,m,k; struct

题意: 有一个矩阵,每行都有序,每行接在上一行尾后仍然有序.在此矩阵中查找是否存在某个数target. 思路: 这相当于用一个指针连续扫二维数组一样,一直p++就能到最后一个元素了.由于用vector装的,但是也是满足线性的. 二分:O(log n*m) class Solution { public: bool searchMatrix(vector<vector<int>>& matrix, int target) { ].size(); , R=n*m-; while

题意:求S=(A+A^2+A^3+...+A^k)%m的和 方法一:二分求解S=A+A^2+...+A^k若k为奇数:S=(A+A^2+...+A^(k/2))+A^(k/2)*(A+A^2+...+A^(k/2))+A^k若k为偶数:S=(A+A^2+...+A^(k/2))+A^(k/2)*(A+A^2+...+A^(k/2)) 也可以这么二分(其实和前面的差不多):S(2n)=A+A^2+...+A^2n=(1+A^n)*(A+A^2+...+A^n)=(1+A^n)*S(n)S(2n+1

Description:   You are given a matrix which <= n <= m <= ). You are supposed to choose n elements, there element element in the same column. What is the minimum value of the K_th largest in the n elements you have chosen.   Input:   First line ),

二分查找 1.二分查找的时间复杂度分析: 二分查找每次排除掉一半不合适的值,所以对于n个元素的情况来说: 一次二分剩下:n/2 两次:n/4 m次:n/(2^m) 最坏情况是排除到最后一个值之后得到结果,所以:n/(2^m) = 1 2^m = n 所以时间复杂度为:log2(n) 2.二分查找的实现方法: (1)递归 int RecursiveBinSearch(int arr[], int bottom, int top, int key) { if (bottom <= top) { in

Matrix Power Series [题目链接]Matrix Power Series [题目类型]二分等比求和 &题解: 这题我原来用vector写的,总是超时,不知道为什么,之后就改用数组了,照着别人的代码敲了一遍 [时间复杂度]O(logn) &代码: #include <cstdio> #include <bitset> #include <iostream> #include <set> #include <cmath&g

1.问题描写叙述 写一个高效的算法.从一个m×n的整数矩阵中查找出给定的值,矩阵具有例如以下特点: 每一行从左到右递增. 每一列从上到下递增. 2. 方法与思路 2.1 二分查找法 依据矩阵的特征非常easy想到二分法,可是这是一个二维的矩阵,怎样将问题转化为一维是关键.实际上我们能够依据矩阵的第一列确定值可能所在的行的范围(limu,limd),当中limu=0,使得matrix[0][0]≤matrix[i][0]≤matrix[limd][0],i∈[0,limd]. 而确定limd的值能

http://poj.org/problem?id=3233 题目大意:给定矩阵A,求A + A^2 + A^3 + … + A^k的结果(两个矩阵相加就是对应位置分别相加).输出的数据mod m.k<=10^9.这道题两次二分,相当经典.首先我们知道,A^i可以二分求出.然后我们需要对整个题目的数据规模k进行二分.比如,当k=6时,有:A + A^2 + A^3 + A^4 + A^5 + A^6 =(A + A^2 + A^3) + A^3*(A + A^2 + A^3)应用这个式子后,规模

题目要求 Write an efficient algorithm that searches for a value in an m x n matrix. This matrix has the following properties: Integers in each row are sorted from left to right. The first integer of each row is greater than the last integer of the previo