# 267. Palindrome permutation II

Source: Internet
Author: User
Tags repetition

`    /** 267. Palindrome permutation II * 2016-3-13 by Mingyang * Given A string s, return all the palindromic permutations (wi Thout duplicates) of it.     Return an empty list if no palindromic permutation could is form.     * Given s = "Aabb", Return ["Abba", "Baab"].     * Given s = "abc", Return []. * This problem is relatively simple, and similar to permutation II, if you do not write the more important sentence, so long there will be a lot of repetition. The whole principle is to find all the combination possibilities, and then choose the appropriate * 1. Length standard: None (Fixed) * 2. Optional range: For all permutation of an array, the array is duplicated (so there is a sentence of judgment) and can be reversed before and after (so with visit ED).     Specific reference permutation II * 3. Take a step forward: SB joins this number, visited to True * 4. Step back: SB minus, visited to False * 5. Special case: to the length check. * 6. About repetition: Because there can be duplicate aabb there may be Abba and Abba, the first A in the first, the second A in the second*/      Public StaticList<string>Generatepalindromes (String s) {List<String> res=NewArraylist<string>(); Boolean[] visited=New Boolean[S.length ()]; Char[] model=S.tochararray (); StringBuffer SB=NewStringBuffer ();         DFS (RES,MODEL,VISITED,SB); returnRes; }      Public Static voidDFS (list<string> res,Char[] model,Boolean[] Visited,stringbuffer SB) {         if(Sb.tostring (). Length () = =model.length) {             if(Ispalindrome (sb.tostring ())) {Res.add (sb.tostring ()); }             return; }          for(inti=0;i<model.length;i++){             if(i > 0 &&!visited[i-1] && model[i] = = Model[i-1])//This is a very important!!!!!!!!!!.                  Continue; if(!Visited[i])                 {sb.append (model[i]); Visited[i]=true;                 DFS (RES,MODEL,VISITED,SB); Visited[i]=false; Sb.deletecharat (Sb.length ()-1); }         }     }`

267. Palindrome permutation II

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