__Peer Reviewed Publications__

In Print (all work in this section except for the dissertation has been
reviewed by the American Mathematical Society in *Mathematical Reviews)*

Proper Knots in Open 3-Manifolds have Locally Unknotted Representatives, *Proceedings
of the A. M. S.* Vol. 113 (2) October 1991 pp. 563-571.

Proper Knots in Open 3-Manifolds have Locally Unknotted Representatives and a New Proof of Schubert's Bridge Number Theorem, Ph. D. Dissertation, University of Texas.

A Note on Topological Proper Knot Theory, *Houston Journal of Mathematics*,
Vol. 19, (2) 295-300.

An Elementary Proof that the Borromean Rings are
Linked, *American Mathematical Monthly*, (Notes) October, 1993, 786-789.

Proper Knot Theory in Open Combinatorial Manifolds,* Proceedings of Low
Dimensional Topology, Knoxville 1992*, pp. 123-131, International Press 1994
(C. Johansson, Ed.)

Piecewise Linear Proper Knot Equivalence Classes are Generated by Locally Flat Isotopies,

*Journal of Knot Theory and its Ramifications*, Vol. 3 No. 4 (1994)
497-509.

Piecewise Linear Proper Knot Equivalence Classes are Generated
by Locally Flat Isotopies, a Revised Version, *Journal
of Knot Theory and its Ramifications, *Vol.4, No. 2 (1995) 329-342.

Link Colorability, Covering
Spaces and Isotopy, *Journal of Knot Theory and its
Ramifications, *Vol. 6, No. 6, (1997), 533-849.

On Smoothing Proper Knots in Open 3-manifolds, *Journal of Knot Theory and
its Ramifications, ,*
accepted, to appear.

On Infinitely Periodic Knots (with M. Timm), *Boletin**
de La Sociedad Matematica
Mexicana,* 3a. Serie Volumen
10, no. 3, 2004

Limits of Functions of Two Variables, College Math Journal, Vol. 36, No. 4, September 2005, pp. 318-329.

__Teaching Related Publications__ (the second and third entries are
reviewed in *Math Reviews*)

Problem: "A "Cheap" Space Filling Homeomorphism", *Missouri
Journal of the Mathematical Sciences, *Vol. 5, No. 2 p. 91.

Applications of Colorability of
Links, Wild Knots and Non-Compact Knots, *Missouri Journal of the
Mathematical Sciences, *Vol. 6 No. 3 124-138 (1994).

On Dense, Metrizable Subspaces of Topological
Spaces, *Missouri Journal of the Mathematical Sciences, *Vol. 7, No. 3,
pp. 123-128. (1995).

FFF#170, Flaws, Fallacies and Flim-Flam, *College
Math Journal*, Vol. 32, No. 1, January 2001, p. 49.

FFF#218, Flaws, Fallacies and Flim-Flam, *College
Math Journal*, Vol. 35, No. 1, January 2004

FFF#287, Flaws, Fallacies and Flim-Flam, *College Math Journal*, .Vol. 39, No. 5,
November 2008, p. 383.