Fibonacci Graphs and their Expressions
Mark Korenblit, Vadim E. Levit

TL;DR
This paper explores Fibonacci graphs, focusing on simplifying their algebraic expressions and finding the shortest representations, to better understand their structure and expression generation methods.
Contribution
It introduces methods for generating Fibonacci graph expressions and compares their effectiveness in simplifying these expressions.
Findings
Multiple methods for expression generation are analyzed.
Simplification techniques reduce expression complexity.
The shortest expression representations are identified.
Abstract
The paper investigates relationship between algebraic expressions and graphs. We consider a digraph called a Fibonacci graph which gives a generic example of non-series-parallel graphs. Our intention in this paper is to simplify the expressions of Fibonacci graphs and eventually find their shortest representations. With that end in view, we describe the number of methods for generating Fibonacci graph expressions and carry out their comparative analysis.
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Taxonomy
TopicsGraph Labeling and Dimension Problems · Graph theory and applications · Advanced Graph Theory Research
