Publications:

A Moore space with a \sigma-discrete \pi-base which cannot be densely embedded in any Moore space with the Baire property.  Proc. Amer. Math. Soc. 127, Number 10 (1999) 3095-3100.

Metrization of Moore spaces and abstract topological manifolds.  Bull. Aust. Math. Soc. Vol. 56 (1997), 395-401.

Every three-point set is zero dimensional.  D. Fearnley (primary author), L. Fearnley, J. Lamoreaux,  Proc. amer. Math. Soc., Vol. 131, number 7, 2241-2245.

Moore space completion remainders of Q.  Topology Proceedings, Volume 25, Spring 2000, pages 125-136.

On the dimension of n-point sets.  D. Fearnley (primary author), L. Fearnley, J. Lamoreaux, Top. Appl.  129 (2003), no. 1, 15-18.

There are no n-point F_{\sigma} sets in R^m.  D. Fearnley (primary author), J. Lamoreaux, Bull. Aust. Math. Soc., 72 (3) pp. 477-480, 2005

Embeddings into Moore spaces with the Baire property, D. Fearnley (primary author), L. Fearnley,  Bull. Aust. Math. Soc., to appear.

An interesting topological space using the weak topology, S. I. Nada, D. Fearnley (secondary author).  Rocky Mountain Journal, to appear.

Some Miscellaneous Honors:

National Science Foundation Graduate Research Fellowship, 1996-1998

Graduated Summa Cum Laude, BS Mathematics 1994

Trustees Scholarship, BYU, 1992-1994

Sterling Scholar Nominee in Mathematics for Provo High School, 1991

Third place in State Math Contest; 1st in 1A schools, 10th grade 1990