Maximum sum
Time Limit: 1000MS   Memory Limit: 65536K
Total Submissions: 44459   Accepted: 13794

Description

Given a set of n integers: A={a1, a2,..., an}, we define a function d(A) as below:

Your task is to calculate d(A).

Input

The input consists of T(<=30) test cases. The number of test cases (T) is given in the first line of the input. 
Each test case contains two lines. The first line is an integer n(2<=n<=50000). The second line contains n integers: a1, a2, ..., an. (|ai| <= 10000).There is an empty line after each case.

Output

Print exactly one line for each test case. The line should contain the integer d(A).

Sample Input

1

10
1 -1 2 2 3 -3 4 -4 5 -5

Sample Output

13

和poj2593几乎一样。
https://www.cnblogs.com/Weixu-Liu/p/10512447.html
C++代码:
#include<iostream>
#include<algorithm>
#include<cstring>
#include<cstdio>
using namespace std;
const int maxn = ;
int a[maxn],dpl[maxn],dpr[maxn],m1[maxn],m2[maxn];
int Inf = -0x3f3f3f3f;
int main(){
int T;
scanf("%d",&T);
while(T--){
int n;
scanf("%d",&n);
for(int i = ; i <= n; i++){
scanf("%d",&a[i]);
}
memset(dpl,,sizeof(dpl));
memset(dpr,,sizeof(dpr));
m1[] = m2[n+] = Inf;
for(int i = ; i <= n; i++){
dpl[i] = max(dpl[i-] + a[i],a[i]);
if(m1[i-] < dpl[i])
m1[i] = dpl[i];
else
m1[i] = m1[i-];
}
for(int i = n; i >= ; i--){
dpr[i] = max(dpr[i+] + a[i],a[i]);
if(m2[i+] < dpr[i])
m2[i] = dpr[i];
else
m2[i] = m2[i+];
}
int maxsum = Inf;
int tmp[maxn];
for(int i = ; i <= n-; i++){
tmp[i] = m1[i] + m2[i+];
if(maxsum < tmp[i])
maxsum = tmp[i];
}
printf("%d\n",maxsum);
}
return ;
}

(线性dp 最大连续和)POJ 2479 Maximum sum的更多相关文章

  1. POJ 2479 Maximum sum(双向DP)

    Maximum sum Time Limit: 1000MS   Memory Limit: 65536K Total Submissions: 36100   Accepted: 11213 Des ...

  2. POJ 2479 Maximum sum 解题报告

    Maximum sum Time Limit: 1000MS   Memory Limit: 65536K Total Submissions: 40596   Accepted: 12663 Des ...

  3. poj 2479 Maximum sum (最大字段和的变形)

    题目链接:http://poj.org/problem?id=2479 #include<cstdio> #include<cstring> #include<iostr ...

  4. [poj 2479] Maximum sum -- 转载

    转自 CSND 想看更多的解题报告: http://blog.csdn.net/wangjian8006/article/details/7870410                         ...

  5. POJ #2479 - Maximum sum

    Hi, I'm back. This is a realy classic DP problem to code. 1. You have to be crystal clear about what ...

  6. poj 2479 Maximum sum(递推)

     题意:给定n个数,求两段连续不重叠子段的最大和. 思路非常easy.把原串划为两段.求两段的连续最大子串和之和,这里要先预处理一下,用lmax数组表示1到i的最大连续子串和,用rmax数组表示n ...

  7. POJ 2479 Maximum sum POJ 2593 Max Sequence

    d(A) = max{sum(a[s1]..a[t1]) + sum(a[s2]..a[t2]) | 1<=s1<=t1<s2<=t2<=n} 即求两个子序列和的和的最大 ...

  8. (线性dp,LCS) POJ 1458 Common Subsequence

    Common Subsequence Time Limit: 1000MS   Memory Limit: 10000K Total Submissions: 65333   Accepted: 27 ...

  9. poj 1050 To the Max(线性dp)

    题目链接:http://poj.org/problem?id=1050 思路分析: 该题目为经典的最大子矩阵和问题,属于线性dp问题:最大子矩阵为最大连续子段和的推广情况,最大连续子段和为一维问题,而 ...

随机推荐

  1. How to SHA1 on macOS

    openssl sha1 /volumes/test/install/osx-test.dmg

  2. DFI LP DK P45 T2RS PLUS BIOS SETTING

    standard cmos features date (mm:dd:yy) mon,oct 11 2016 time (hh:mm:ss) 10 : 10 : 26 ide channel 0 sa ...

  3. codeforces472C

    Design Tutorial: Make It Nondeterministic CodeForces - 472C A way to make a new task is to make it n ...

  4. python代码块,小数据池,驻留机制深入剖析

    一,什么是代码块. 根据官网提示我们可以获知: 根据提示我们从官方文档找到了这样的说法: A Python program is constructed from code blocks. A blo ...

  5. YUV格式与RGB格式

    YUV420介绍: YUV420格式是指,每个像素都保留一个Y(亮度)分量,而在水平方向上,不是每行都取U和V分量,而是一行只取U分量,则其接着一行就只取V分量,以此重复(即4:2:0, 4:0:2, ...

  6. Linux下tomcat中多项目配置druid报错的问题

    这里有多种方法,推荐修改tomcat配置,即在启动JVM配置中设置如下: -Ddruid.registerToSysProperty=true 详解参见该博: https://blog.csdn.ne ...

  7. Java虚拟机加载类的过程

    Java虚拟机的类加载,从class文件到内存中的类,按先后顺序需要经过加载/链接/初始化三大步骤. Java语言的类型分为两大类:基本类型(primitive types)和引用类型(referen ...

  8. python源码编译

    PyInstaller是一个基于windows平台,将源码打包成执行文件的第三方库,PyInstaller本身并不属于Python包. 源文件要采用UTF-8编码 安装Pyinstaller pip ...

  9. mysql 测试php连接问题

    <?php$servername = "shuhua.dbhost";$username = "shuhua_user";$password = &quo ...

  10. BZOJ4519[Cqoi2016]不同的最小割——最小割树+map

    题目描述 学过图论的同学都知道最小割的概念:对于一个图,某个对图中结点的划分将图中所有结点分成 两个部分,如果结点s,t不在同一个部分中,则称这个划分是关于s,t的割.对于带权图来说,将 所有顶点处在 ...