LeetCode22. Generate Parentheses

DDR内存Prefetch机制详解:从DDR1到DDR4的技术演进与性能提升 本文深入解析DDR内存Prefetch机制从DDR1到DDR4的技术演进与性能提升。通过分析Prefetch技术的实现原理与Burst传输的协同机制,揭示DDR1的2n Prefetch、DDR2的4n Prefetch、DDR3的8n Prefetch以及DDR4的Bank Group架构创新如何显著提升内存带宽与系统性能。 阅读详情
题目链接:

https://leetcode.com/problems/generate-parentheses/

题目描述:

给n对括号,求所有的合法括号组合。

For example, given n = 3, a solution set is:

“((()))”, “(()())”, “(())()”, “()(())”, “()()()”

题目分析:

http://blog.youkuaiyun.com/yapian8/article/details/27109689

参考博客,写得非常详细,我开始并没有想到和树有关系。

可以把这道题转化成二叉树的形式来表示

         (
      /    \
    ((     ()
   /  \
((( (() / \ (()( (()) / (())( \ (())()

左分支添加左括号,右分支添加右括号。
当左括号==n 右括号==n,表示找到一个。
右分支的括号小于等于左分支的括号,所以当左括号个数>右括号个数时,才能添加右括号。

代码:
class Solution {
public:
    vector<string> result;
    void generateParenthesis(string s,int left,int right,int n){
        if(left==n && right==n){
            result.push_back(s);
            return;
        }
        if(left<=n){
            generateParenthesis(s+"(",left+1,right);
        }
        if(left>right){
            generateParenthesis(s+")",left,right+1);
        }

    }
    vector<string> generateParenthesis(int n) {
        generateParenthesis("",0,0,n);
        return result;
    }
};
4.Simulink基础建模操作——加减乘除运算 加减乘除运算 阅读详情

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