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leetcode303-304 Range Sum Query Immutable

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摘要:假設有一個整數數組,計算下標從到包含和的數字的和。求和的請求將會在同一個整數數組上多次請求。這一題思路很簡單,因為。而利用動態規劃則很容易知道。這里將原先的一維數組替換成二維數組。要求計算一個矩形內的所有元素的值。

Range Sum Query Immutable
Given an integer array nums, find the sum of the elements between indices i and j (i ≤ j), inclusive.

Example:
Given nums = [-2, 0, 3, -5, 2, -1]

sumRange(0, 2) -> 1
sumRange(2, 5) -> -1
sumRange(0, 5) -> -3

Note:
You may assume that the array does not change.
There are many calls to sumRange function.

假設有一個整數數組,計算下標從i到j(包含i和j)的數字的和。求和的請求將會在同一個整數數組上多次請求。

這一題思路很簡單,因為sum[i-j] = sum[0~j] - sum[0~(i-1)]。我們只需要通過一圈遍歷計算出每個下標至0的所有數字的和即可。而利用動態規劃則很容易知道sum[0~j] = sum[0~j-1] + num[j]

    private int[] sum;
    public NumArray(int[] nums) {
        this.sum = new int[nums.length];
        for(int i = 0 ; i
Range Sum Query Immutable II
Given a 2D matrix matrix, find the sum of the elements inside the rectangle defined by its upper left corner (row1, col1) and lower right corner (row2, col2).

Range Sum Query 2D
The above rectangle (with the red border) is defined by (row1, col1) = (2, 1) and (row2, col2) = (4, 3), which contains sum = 8.

Example:
Given matrix = [
  [3, 0, 1, 4, 2],
  [5, 6, 3, 2, 1],
  [1, 2, 0, 1, 5],
  [4, 1, 0, 1, 7],
  [1, 0, 3, 0, 5]
]

sumRegion(2, 1, 4, 3) -> 8
sumRegion(1, 1, 2, 2) -> 11
sumRegion(1, 2, 2, 4) -> 12
Note:
You may assume that the matrix does not change.
There are many calls to sumRegion function.
You may assume that row1 ≤ row2 and col1 ≤ col2.

這里將原先的一維數組替換成二維數組。要求計算一個矩形內的所有元素的值。

其實思路還是和原來一樣的,sum(row1, column1, row2, column2) = sum(0,0,row2, col1-1) + sum(0,0,row1-1, col2) - sum(0,0,row1-1, col1-1)。這里需要排除一些特殊情況,比如row1=1或是col1=1等。

    private int[][] sum;
    public NumMatrix(int[][] matrix){
        int row = matrix.length;
        if(row==0) {sum = new int[0][0]; return;}
        int column = matrix[0].length;
        sum = new int[row][column];
        
        for(int i = 0 ; i0? sum[row1-1][col2] : 0 )- (col1>0 ? sum[row2][col1-1] : 0) + (row1>0 && col1>0 ? sum[row1-1][col1-1] : 0);
    }
    


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