Mathematical Research

Parabolic Buekenhout-Metz Unital in PG(4,q) - Courtesy of Jeremy Dover

K. L. Wantz. Unitals in the Regular Nearfield Planes. Journal of Geometry. 88 (1-2):169--177, 2008.
K. L. Wantz. A New Class of Unitals in the Hughes Plane. Geometriae Dedicata, 70 (2):125--138, 1998.
R. D. Baker and K. L. Wantz. An Arc Partition of the Hughes Plane Using a Field-Theoretic Model. Innovations in Incidence Geometry, 2: 85-94, 2005.
R. D. Baker and K. L. Wantz. Unitals in the Code of the Hughes Plane. Journal of Combinatorial Designs, 12: 35-38, 2004.
G. L. Ebert and K. Wantz. A Group-Theoretic Characterization of Buekenhout-Metz Unitals. Journal of Combinatorial Designs , 4:143--152, 1996.
R. D. Baker, J. M. Dover, G. L. Ebert, and K. L. Wantz. Hyperbolic Fibrations of PG(3,q). European Journal of Combinatorics, 20:1--16, 1999.
R. D. Baker, J. M. Dover, G. L. Ebert, and K. L. Wantz. Baer Subgeometry Partitions. Second Pythagorean Conference (Pythagoreion, 1999). Journal of Geometry. 67:23--34, 2000.
R. D. Baker, J. M. Dover, G. L. Ebert, and K. L. Wantz. Perfect Baer Subplane Partitions and Three-Dimensional Flag-Transitive Planes. Designs, Codes and Cryptography. 21:19--39, 2000.
R. D. Baker, G. L. Ebert, and K. L. Wantz. Regular Hyperbolic Fibrations. Advances in Geometry. 1:119--144, 2001.

My full mathematical genealogy can be traced to Hilbert, Weierstrass, Klein, and Gauss!

My Erdös number is three, traceable along two paths:

kwantz@snu.edu