Abstract
We propose a new self-stabilizing anonymous leader election algorithm in a tree graph. We show the correctness of the protocol and show that the protocol terminates in O(n/sup 4/) time starting from any arbitrary initial state. The protocol can elect either a leaf node or a non-leaf node (starting from the same initial state) depending on the behavior of the daemon. The protocol generalizes the result in [Antonoiu, G et al. (1996)] and at the same time is much simpler and terminates in polynomial number of moves.
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