Amortized Complexity of Data Structures

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Amortized Complexity of Data Structures
R Rajamani Sundar
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Further, if k > 3, there are no apexless A;-turns in the sequence.
5. For any node x, the number of apex ^--turns with base x is at most j.
6. For any node x, the number of apex A;-turns with apex x is at most j.
Case 1. K = 1: The sequence repeatedly rotates the leftmost node to the root and deletes it.
Case 2. Fc = 2: Divide the left path tree into a lower left subpath comprising 2-'"^ - 1 nodes, a middle node, and an upper left subpath comprising 2-'"' - 1 nodes. Recursively perform a right
...2-turn-deletion sequence on the lower subpath. Modify each deletion in this sequence as follows: Perform a 2-turn on the subpath defined by the deleted node, say X, its parent (the middle node), and its grand parent; make x the root of the tree by successively rotating the edge joining it and its parent; delete x from the tree (this also deletes x from the lower subpath. ) Next, delete the middle node which is currently the root of the tree. Finally, recursively perform a right 2-turn-deletion sequence on the upper subpath (See Figure 3.

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