Invariants of Spatial Graphs
Blake Mellor

TL;DR
This paper reviews various invariants of spatial graphs, focusing on combinatorial and polynomial invariants like the Alexander polynomial, fundamental quandle, and Yamada polynomial, providing a concise overview for knot theory enthusiasts.
Contribution
It offers a summarized overview of key invariants of spatial graphs, highlighting recent developments and their applications in knot theory.
Findings
Comprehensive overview of combinatorial and polynomial invariants
Discussion of Alexander polynomial, quandle, and Yamada polynomial
Highlights the importance of invariants in classifying spatial graphs
Abstract
This is a short review article on invariants of spatial graphs, written for "A Concise Encyclopedia of Knot Theory" (ed. Adams et. al.). The emphasis is on combinatorial and polynomial invariants of spatial graphs, including the Alexander polynomial, the fundamental quandle of a graph, and the Yamada polynomial.
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Taxonomy
TopicsGeometric and Algebraic Topology · Advanced Combinatorial Mathematics · Advanced Graph Theory Research
