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学习笔记

# Title Solutions
32 longest-valid-parentheses 动态规划(Go,Py),栈(Go,Py),贪心(Go,Py)
64 minimum-path-sum 动态规划(Go,Py)
72 edit-distance 动态规划(Go,Py)
85 maximal-rectangle 动态规划(Go,Py)
115 distinct-subsequences 动态规划(Go,Py)
58 length-of-last-word 逆序迭代(Go,Py)
709 to-lower-case 迭代(Go,Py)
8 string-to-integer-atoi 迭代(Go,Py)
14 longest-common-prefix 迭代(Go,Py)
344 reverse-string 双指针(Go,Py)
541 reverse-string-ii 迭代(Go,Py)
557 reverse-words-in-a-string-iii 迭代(Go,Py)
917 reverse-only-letters 双指针(Go,Py)
438 find-all-anagrams-in-a-string 暴力(Go,滑动窗口(Go,Py)
125 valid-palindrome 双指针(Go,Py)
680 valid-palindrome-ii 双指针夹逼(Go,Py)
5 longest-palindromic-substring 动态规划(Go,Py),中心扩展(Go,Py)

题解

32. longest-valid-parentheses

  1. 动态规划:
    • 记录s[i] == ')'的dp[i]
      • 当s[i-1] == '(': dp[i] = dp[i-2] + 2
      • 当s[i-1] == '('且dp[i-1] > 0: dp[i] = dp[i-1] + dp[i-dp[i-1]-2] + 2
  2. 栈:
    • 用栈记录下标,初始加一个-1的值[-1]
    • 当s[i] == '('时,i入栈, 否则弹出栈顶元素,之后当前栈顶即为左边界:len = i - stack[len(stack)-1] 3: 贪心:
    • 用left和right分别记录左右括号的数量
    • 先从左向右遍历,遇到'('则left++,否则right++,当left==right为可能的解,right>left时将left/right重置为0
    • 从右向左遍历亦然

72. edit-distance

  1. 动态规划:
    • 当word1[i-1] == word2[j-1]时 dp[i][j] = dp[i-1][j-1],否则 min(dp[i - 1][j - 1], dp[i][j - 1], dp[i - 1][j]) + 1

85. maximal-rectangle

  1. 动态规划:
    • 使用三个数组left[n], right[n],height[n]分别记录当前的左右边界和高

115. distinct-subsequences

  1. 动态规划:
    • 当s[i-1] != t[j-1]时: dp[i][j] = dp[i-1][j] (不取s[j]) 否则 dp[i][j] = dp[i-1][j] + dp[i-1][j-1]