A complete ternary tree is a tree in which every non-leaf vertex has exactly three children. We prove that a complete ternary tree of height h, TTh, is embeddable in a hypercube of dimension . This result coincides with the result of [2]. However, in this paper, the embedding utilizes the knowledge of AVL trees. We prove that a subclass of AVL trees is a subgraph of hypercube. The problem of embedding AVL trees in hypercube is an independent emerging problem.
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CWI
CWI. Probability, Networks and Algorithms [PNA]
Networks and Optimization

Choudum, S. A., & Raman, I. (2008). Embedding complete ternary tree in hypercubes using AVL trees. CWI. Probability, Networks and Algorithms [PNA]. CWI.