1427. Perform String Shifts π
DifficultyEasy
Description
You are given a string s containing lowercase English letters, and a matrix shift, where shift[i] = [directioni, amounti]:
directionican be0(for left shift) or1(for right shift).amountiis the amount by which stringsis to be shifted.- A left shift by 1 means remove the first character of
sand append it to the end. - Similarly, a right shift by 1 means remove the last character of
sand add it to the beginning.
Return the final string after all operations.
Example 1:
Input: s = "abc", shift = [[0,1],[1,2]] Output: "cab" Explanation: [0,1] means shift to left by 1. "abc" -> "bca" [1,2] means shift to right by 2. "bca" -> "cab"
Example 2:
Input: s = "abcdefg", shift = [[1,1],[1,1],[0,2],[1,3]] Output: "efgabcd" Explanation: [1,1] means shift to right by 1. "abcdefg" -> "gabcdef" [1,1] means shift to right by 1. "gabcdef" -> "fgabcde" [0,2] means shift to left by 2. "fgabcde" -> "abcdefg" [1,3] means shift to right by 3. "abcdefg" -> "efgabcd"
Constraints:
1 <= s.length <= 100sonly contains lower case English letters.1 <= shift.length <= 100shift[i].length == 2directioniis either0or1.0 <= amounti <= 100
Solutions
Solution 1: Simulation
Thinking
Left and right shifts cancel. Sum them as a signed offset, reduce modulo \(n\), and rotate with one slice. \(n,m\le 100\), so even stepwise shifts would pass; combining them is \(O(n+m)\).
We can denote the length of the string \(s\) as \(n\). Next, we traverse the array \(\textit{shift}\), accumulate to get the final offset \(x\), then take \(x\) modulo \(n\), the final result is to move the first \(n - x\) characters of \(s\) to the end.
The time complexity is \(O(n + m)\), and the space complexity is \(O(1)\), where \(n\) and \(m\) are the lengths of the string \(s\) and the array \(\textit{shift}\) respectively.
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