Implementing Merge Sort Algorithm in Java Program

package org.code2care.java.sorting.algo;

import java.util.Arrays;

public class MergeSortJavaExample {

    public static void main(String[] args) {

        //Unsorted Array
        int[] unsortedArray = {4, 99, 2, 11, 34, 67, 54, 12, 45, 245, 234, 12, 200};
        MergeSortJavaExample mergeSort = new MergeSortJavaExample();

        int[] sortedArray = mergeSort.mergeSortAlgorithm(unsortedArray);

        System.out.println(Arrays.toString(sortedArray));
    }

    public int[] mergeSortAlgorithm(int[] arrayOfNumbers) {

        int arrayLength = arrayOfNumbers.length;

        if (arrayLength == 1) {
            return arrayOfNumbers;
        }

        //Divide the array into two halves
        int midIndex = arrayLength / 2;
        int[] leftArray = Arrays.copyOfRange(arrayOfNumbers, 0, midIndex);
        int[] rightArray = Arrays.copyOfRange(arrayOfNumbers, midIndex, arrayLength);


        leftArray = mergeSortAlgorithm(leftArray);
        rightArray = mergeSortAlgorithm(rightArray);


        return mergeArrays(leftArray, rightArray);
    }

    public int[] mergeArrays(int[] leftArray, int[] rightArray) {

        int leftLength = leftArray.length;
        int rightLength = rightArray.length;
        int[] mergedArray = new int[leftLength + rightLength];

        int leftIndex = 0, rightIndex = 0, mergedIndex = 0;


        while (leftIndex < leftLength && rightIndex < rightLength) {
            if (leftArray[leftIndex] <= rightArray[rightIndex]) {
                mergedArray[mergedIndex] = leftArray[leftIndex];
                leftIndex++;
            } else {
                mergedArray[mergedIndex] = rightArray[rightIndex];
                rightIndex++;
            }
            mergedIndex++;
        }


        while (leftIndex < leftLength) {
            mergedArray[mergedIndex] = leftArray[leftIndex];
            leftIndex++;
            mergedIndex++;
        }
        
        while (rightIndex < rightLength) {
            mergedArray[mergedIndex] = rightArray[rightIndex];
            rightIndex++;
            mergedIndex++;
        }

        return mergedArray;
    }
}

Output:

	Time Complexity
	Best Case	Average Case	Worst Case	Space Complexity
Merge Sort	Ω(n log n)	Θ(n log n)	O(n log n)	O(n)