Contact Info

Dept / Affiliation: Mathematics

Office Hours

Mondays and Tuesdays 2-3 p.m.; Wednesdays 1-2 p.m.; or by appointment

PEARCE 210

FACULTY

DeMeyer, L.; DeCoste, R.; Mainkar, M. ``Graphs and metric 2-step nilpotent Lie algebras''. Adv. in Geometry, , 0(0), pp. -. Retrieved 26 Apr. 2018, from doi:10.1515/advgeom-2017-0052
L. DeMeyer, A. Schneider, The Annihilating-ideal graph of commutative semigroups, J. Algebra 469 (2017), 402–420.
DeMeyer, L.; DeCoste, R. ``Totally geodesic subalgebras in 2-step nilpotent Lie algebras''. Rocky Mountain J. Math, 45, No 5 (2015), 1425--1444.
DeMeyer, L.; DeCoste, R. R.; Mast, M. B.. ``Characterizations of Heisenberg-like Lie algebras.'' Journal of Lie Theory 21 (2011), 711--727.
DeMeyer, L.; Jiang, Y.; Loszewski, C; Purdy, E. ``Classification of commutative zero-divisor semigroup graphs''. Rocky Mountain J. Math. 40 (2010), no. 5.
DeMeyer, L.; Greve, L.; Sabbaghi, A.; Wang, J.`` The zero-divisor graph associated to a semigroup''. Comm. Algebra 38 (2010), no. 9.
Dias, A.; DeMeyer, L. ``Pythagorean Theorem in Fractal Art''. Book Chapter in The Pythagorean Theorem: The Story of Its Power and Beauty (p. 207-230). Amherst, NY: Prometheus Books.
DeMeyer, L.; D'Sa, M.; Epstein, I.; Geiser, A.; Smith, K. ``Semigroups and the zero divisor graph''. Bull. Inst. Combin. Appl. 57 (2009).
DeMeyer, L.;Nimbhokar, S. K.; Wasadikar, M. P. ``Coloring of meet-semilattices''. Ars Combin. 84 (2007).
DeMeyer, F.; DeMeyer, L. ``Zero divisor graphs of semigroups''. J. Algebra 283 (2005), no. 1.
DeMeyer, L. ``Closed geodesics in compact nilmanifolds''. Manuscripta Math. 105 (2001), no. 3.

College of Science & Engineering Award for Outstanding Teaching, Recipient 2017
Recipient of the 2009 Distinguished Teaching Award, given by the Michigan Section of the Mathematical Association of America
Honors Faculty of the Year Award for the 2006-2007 school year
College of Science and Technology Award for Outstanding Teaching, 2007