Topology Atlas | Conferences


Knots in Washington XXXIV; Categorification of Knots, Quantum Invariants and Quantum Computing
March 14-16, 2012
George Washington University
Washington, DC, USA

Organizers
Valentina Harizanov (GWU),Mark Kidwell (U.S. Naval Academy and GWU), Jozef H. Przytycki (GWU), Yongwu Rong (GWU), Radmila Sazdanovic (U.Penn), Alexander Shumakovitch (GWU), Hao Wu (GWU)

Conference Homepage


Computing Distances in Graphs
by
Wesley Calvert
Southern Illinois University
Coauthors: Russell Miller and Jennifer Chubb Reimann

How can we compute the distance between vertices in a graph, given only data on adjacency? If there are infinitely many vertices, this problem may be unsolvable, but it can still be approximated in an interesting way.

It turns out that distances in graphs capture this sort of approximation exactly, in that any function that can be approximated can be approximated by a graph. I'll give examples that aren't obviously graph-like.

Date received: March 8, 2012


Copyright © 2012 by the author(s). The author(s) of this work and the organizers of the conference have granted their consent to include this abstract in Topology Atlas. Document # cbek-10.