http://www.lintcode.com/en/problem/longest-increasing-continuous-subsequence/#

Give you an integer array (index from 0 to n-1, where n is the size of this array),find the longest increasing continuous subsequence in this array. (The definition of the longest increasing continuous subsequence here can be from right to left or from left to right)

Example

For [5, 4, 2, 1, 3], the LICS is [5, 4, 2, 1], return 4.

For [5, 1, 2, 3, 4], the LICS is [1, 2, 3, 4], return 4.

基础的DP问题,直接上代码:

class Solution {
public:
/**
* @param A an array of Integer
* @return an integer
*/
int longestIncreasingContinuousSubsequence(vector<int>& A) {
if (A.empty()) {
return 0;
} int *state = new int[A.size()](); state[0] = 1;
for (int ix = 1; ix < A.size(); ix++) {
if (A[ix] > A[ix - 1]) {
state[ix] = state[ix - 1] + 1;
} else {
state[ix] = 1;
}
}
int leftToRight = *max_element(state, state + A.size()); state[0] = 1;
for (int ix = 1; ix < A.size(); ix++) {
if (A[ix] < A[ix - 1]) {
state[ix] = state[ix - 1] + 1;
} else {
state[ix] = 1;
}
}
int rightToLeft = *max_element(state, state + A.size()); return max(leftToRight, rightToLeft);
}
};

[LintCode] Longest Increasing Continuous subsequence的更多相关文章

  1. [LintCode] Longest Increasing Continuous Subsequence 最长连续递增子序列

    Give an integer array,find the longest increasing continuous subsequence in this array. An increasin ...

  2. LintCode "Longest Increasing Continuous subsequence II" !!

    DFS + Memorized Search (DP) class Solution { int dfs(int i, int j, int row, int col, vector<vecto ...

  3. LintCode 397: Longest Increasing Continuous Subsequence

    LintCode 397: Longest Increasing Continuous Subsequence 题目描述 给定一个整数数组(下标从0到n - 1,n表示整个数组的规模),请找出该数组中 ...

  4. Lintcode397 Longest Increasing Continuous Subsequence solution 题解

    [题目描述] Give an integer array,find the longest increasing continuous subsequence in this array. An in ...

  5. Longest Increasing Common Subsequence (LICS)

    最长上升公共子序列(Longest Increasing Common Subsequence,LICS)也是经典DP问题,是LCS与LIS的混合. Problem 求数列 a[1..n], b[1. ...

  6. [LintCode] Longest Increasing Subsequence 最长递增子序列

    Given a sequence of integers, find the longest increasing subsequence (LIS). You code should return ...

  7. leetcode300. Longest Increasing Subsequence 最长递增子序列 、674. Longest Continuous Increasing Subsequence

    Longest Increasing Subsequence 最长递增子序列 子序列不是数组中连续的数. dp表达的意思是以i结尾的最长子序列,而不是前i个数字的最长子序列. 初始化是dp所有的都为1 ...

  8. 【Lintcode】076.Longest Increasing Subsequence

    题目: Given a sequence of integers, find the longest increasing subsequence (LIS). You code should ret ...

  9. LintCode刷题笔记--Longest Increasing Subsequence

    标签: 动态规划 描述: Given a sequence of integers, find the longest increasing subsequence (LIS). You code s ...

随机推荐

  1. ui设计用什么软件

    Ui设计用什么软件?作为ui设计师,你必须要熟练的使用以下几款设计软件,不然可能也无法胜任ui设计师的职位. ui设计除了要学习一些基本的操作软件,如PS AI AE AXURE 以外呢,还要学习比如 ...

  2. 利用js代码:document.forms[0].approval.value='false',当点击 <input type="image"按钮向表单传递不同的参数。

    <form action="flow_myTaskList"> <input type="hidden" name="approva ...

  3. cpp 区块链模拟示例(七) 补充 Merkle树

    Merkle 树 完整的比特币数据库(也就是区块链)需要超过 140 Gb 的磁盘空间.因为比特币的去中心化特性,网络中的每个节点必须是独立,自给自足的,也就是每个节点必须存储一个区块链的完整副本.随 ...

  4. jmeter对需要登录的接口进行性能测测试

    只需要一步: https://www.testwo.com/blog/7253

  5. 全面了解HTTP请求方法说明

    超文本传输协议(HTTP, HyperText Transfer Protocol)是一种无状态的协议,它位于OSI七层模型的传输层.HTTP客户端会根据需要构建合适的HTTP请求方法,而HTTP服务 ...

  6. php实现MySQL两库对比升级版

    define('DATABASE1', 'db1'); $dbi1 = new DbMysql; $dbi1->dbh = 'mysql://root:password@127.0.0.1/'. ...

  7. 人类及其他物种基因组DNA之问

    问题1 : 不同人类个体的基因组长度总长是不是一样,如果不一样,那么人类基因组长度排序和范围区间是如何控制的?最短是多少,最长是多少?如果一样,如何理解基因的插入与缺失,INDEL等现象,如何平衡的呢 ...

  8. SQL Server 2008中的MERGE(不仅仅是合并)

    SQL Server 2008中的MERGE语句能做很多事情,它的功能是根据源表对目标表执行插入.更新或删除操作.最典型的应用就是进行两个表的同步. 下面通过一个简单示例来演示MERGE语句的使用方法 ...

  9. c#中的as,is和强转

    as和强转之间的区别: as转换类型失败时不会抛出异常:强转类型失败时会抛出异常 引入is先对变量进行检验: if (foo is int) { i = (int)foo; } logger log ...

  10. rails 新建user的phonenumber字段

    1.新建字段 //rails g migration add_字段名_to_表名 字段名:字段类型 rails g migration add_title_to_contents title:stri ...