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Initially Nodes are inserted in an AVL tree in the same manner as an ordinary binary search tree.
Though, the insertion algorithm for any AVL tree travels back along with the path it took to determine the point of insertion & verify the balance at each of node on the path.
If a node is found which is unbalanced (if it contain a balance factor of either -2 or +2) then rotation is performed, depend on the inserted nodes position relative to the node being examined (the unbalanced node).
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AVL trees and the nodes it contains must meet strict balance requirements to maintain O(log n) search time. These balance restrictions are kept maintained via various rotation func
In this sorting algorithm, multiple swapping occurs in one pass. Smaller elements move or 'bubble' up to the top of the list, so the name given to the algorithm. In this method,
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