From 1ed51e92f46fae927a7aec0e6e7c347a42aa7ae1 Mon Sep 17 00:00:00 2001 From: CyC2018 <1029579233@qq.com> Date: Sat, 31 Mar 2018 10:39:17 +0800 Subject: [PATCH] auto commit --- notes/剑指 offer 题解.md | 37 ++++++------------ notes/设计模式.md | 2 +- pics/2cd88bfc-5598-4784-aa0e-479e3c1e8f02.png | Bin 0 -> 9216 bytes pics/350048d6-20f5-4ca9-8452-3957a09ef3af.png | Bin 0 -> 18432 bytes pics/5f96e565-0693-47df-80f1-29e4271057b7.png | Bin 0 -> 55296 bytes pics/931e112e-97d3-4a47-ac64-a86d70844e58.png | Bin 0 -> 18432 bytes 6 files changed, 13 insertions(+), 26 deletions(-) create mode 100644 pics/2cd88bfc-5598-4784-aa0e-479e3c1e8f02.png create mode 100644 pics/350048d6-20f5-4ca9-8452-3957a09ef3af.png create mode 100644 pics/5f96e565-0693-47df-80f1-29e4271057b7.png create mode 100644 pics/931e112e-97d3-4a47-ac64-a86d70844e58.png diff --git a/notes/剑指 offer 题解.md b/notes/剑指 offer 题解.md index 9d54c9b3..25e11859 100644 --- a/notes/剑指 offer 题解.md +++ b/notes/剑指 offer 题解.md @@ -1,5 +1,4 @@ -* [前言](#前言) * [2. 实现 Singleton](#2-实现-singleton) * [3. 数组中重复的数字](#3-数组中重复的数字) * [4. 二维数组中的查找](#4-二维数组中的查找) @@ -77,29 +76,13 @@ * [66. 构建乘积数组](#66-构建乘积数组) * [67. 把字符串转换成整数](#67-把字符串转换成整数) * [68. 树中两个节点的最低公共祖先](#68-树中两个节点的最低公共祖先) +* [参考文献](#参考文献) -# 前言 - -## 变量命名约定 - -- nums 表示数字数组,array 表示通用数组,matrix 表示矩阵; -- n 表示数组长度、字符串长度、树节点个数,以及其它具有一维性质的数据结构的元素个数; -- m, n 表示矩阵的行数和列数; -- first, last 表示闭区间,在需要作为函数参数时使用:[first, last]; -- l, h 也表示闭区间,在只作为局部变量时使用:[l, h]; -- begin, end 表示左闭右开区间:[begin, end); -- ret 表示结果相关的变量; -- dp 表示动态规划保存子问题的数组; - -## 复杂度简写说明 - -O(nlogn) + O(n2),第一个指时间复杂度,第二个指空间复杂度。 - # 2. 实现 Singleton -> [单例模式](https://github.com/CyC2018/Interview-Notebook/blob/master/notes/%E8%AE%BE%E8%AE%A1%E6%A8%A1%E5%BC%8F.md#%E5%85%AB%E5%8D%95%E4%BE%8B%E6%A8%A1%E5%BC%8F) +> [单例模式](https://github.com/CyC2018/Interview-Notebook/blob/master/notes/%E8%AE%BE%E8%AE%A1%E6%A8%A1%E5%BC%8F.md) # 3. 数组中重复的数字 @@ -111,7 +94,7 @@ O(nlogn) + O(n2),第一个指时间复杂度,第二个 这种数组元素在 [0, n-1] 范围内的问题,可以将值为 i 的元素放到第 i 个位置上。 -以 (2, 3, 1, 0, 2, 5) 为例,以下代码的运行过程为: +以 (2, 3, 1, 0, 2, 5) 为例: ```html position-0 : (2,3,1,0,2,5) // 2 <-> 1 @@ -124,7 +107,7 @@ position-2 : (0,1,1,3,2,5) // nums[i] == nums[nums[i]], exit 遍历到位置 2 时,该位置上的数为 1,但是第 1 个位置上已经有一个 1 的值了,因此可以知道 1 重复。 -复杂度:O(n) + O(1) +复杂度:O(N) + O(1) ```java public boolean duplicate(int[] nums, int length, int[] duplication) { @@ -170,7 +153,7 @@ Given target = 20, return false. 从右上角开始查找。因为矩阵中的一个数,它左边的数都比它小,下边的数都比它大。因此,从右上角开始查找,就可以根据 target 和当前元素的大小关系来缩小查找区间。 -复杂度:O(m + n) + O(1) +复杂度:O(M+N) + O(1) ```java public boolean Find(int target, int[][] matrix) { @@ -436,7 +419,7 @@ public int pop() { 如果使用递归求解,那么会重复计算一些子问题。例如,求 f(10) 需要计算 f(9) 和 f(8),计算 f(9) 需要计算 f(8) 和 f(7),可以看到 f(8) 被重复计算了。 -
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