| Article ID | Journal | Published Year | Pages | File Type | 
|---|---|---|---|---|
| 9513068 | Discrete Mathematics | 2005 | 18 Pages | 
Abstract
												A spatial representation, R(G), of a graph G, is an embedded image of G in R3. A set of cycles in R(G) can be thought of as a set of simple closed curves in R3 and thus they may be regarded as a link in R3. A recent area of research investigates the dependence (or independence) of the link types on the structure of the abstract graph G itself rather than on specific spatial representations of G. In this article, we survey what is known today.
											Keywords
												
											Related Topics
												
													Physical Sciences and Engineering
													Mathematics
													Discrete Mathematics and Combinatorics
												
											Authors
												J.L. RamÃrez AlfonsÃn, 
											