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Sort linked list
Sort linked list













sort linked list sort linked list

In the above paragraphs we have discussed how merge sort works so in a similar manner here also we first divide the linked list into two sub-list and then recursively sort the two sub-lists and then finally merge both of them and return the final list.ĭiscussing the algorithm it looks something like this. There are a plethora of sorting algorithms present for arrays like the bubble sort, insertion sort, selection sort, heap sort, merge sort, quick sort. starting node of the list) by scanning the whole list once.Then from the remaining list,again a node with the smallest data is found out whose address is kept in the 'next' field of previous node (head node).This process continues to sort the whole list.

public void sort(Comparator c) void, This method doesn’t return anything because it’s return type is void.

This method can sort a list in which all elements must implement the Comparable interface. Given the head of a linked list, return the list after sorting it in ascending order. In this function,a node whose data is the smallest in the list is made as 'head' node (i.e. We can sort the LinkedList by sort(Comparator c) method that will sort the Strings alphabetically in ascending order.

Step4: Return the final head of the sorted linked list. For sorting a list in Java, you can use sort(List list) method.

Step3: Call finalMerge() given the arguments new heads of left and right sub-linked lists and store the final head returned after merging. In order to add two sparse matrices represented using the sorted linked lists as shown in the preceding program, the lists are traversed until the end of one of. Solution: Usually Merge Sort can used to sort a Random. Now, moving on to how merge sort works for a linked list, we will first have a look at the simple approach of merge sort on a linked list Approach: Step1: Call divideList() and find the mid node of the given linked list and also divide the list into two halves Step2: Recursively call sortMerge() on both left and right sub-linked list and store the new head of the left and right linked list. Given a Singly linked list with each node containing either 0, 1 or 2.















Sort linked list