Kathryn
Nyman
Address:
Department of Mathematics -
Willamette University
-
900 State St.
-
Salem, OR 97301
Office:
217 Ford Hall
Phone: 503-370-6886
Email:
knyman AT willamette.edu
Office Hours: tba or by
appointment.
Howdy!
I am happy to be at Willamette University. Before teaching in the great northwest, I was an assistant professor at
Loyola University Chicago . And prior to the windy city, I spent three balmy years as a post-doc
at Texas A&M University.
I did my graduate work in combinatorics at
Cornell University.
Teaching: see WISE
for Current Course Information
Fall 2006 - Math 318/423 Combinatorics
Math 117
College Algebra
Spring 2006 - Math 201 Elementary Number Theory
Math 117
College Algebra
Fall 2005 - Math 103 Fundamentals of Statistics
Math 298
Fair and Balanced: The mathematics of fairness
NTSC 478 Math in Cahoots with Science
Spring 2005 - Math 108 Finite Mathematics
NTSC 395 Math in Cahoots with Science
Fall 2004 -
Math 131 Elements of Calculus I
Homework
- Math 118
Precalculus
Homework
Spring 2004 - Math 368
(Texas A&M) Intro to
Abstract Mathematical Structures;
Homework
Fall 2003 - Math 366
(Texas A&M) Structure of Mathematics
II; Weekly Schedule;
Homework;
Grading
Algebra review
- from Cornell University's
Math Support Center
Professional Information
Curriculum
Vitae
Teaching
Statement
Research
Statement
Publications
- New results on the peak algebra.
Joint with Marcelo Aguiar and Rosa
Orellana, Journal of Algebraic Combinatorics, 23, (2006), 149-188.
- Inequalities
for the h- and flag
h-vectors of geometric lattices. (08/25/03) Joint with Ed
Swartz, Discrete and Computational Geometry, 32, no. 4 (2004), 533-548.
- The
peak algebra and the descent
algebras of types B and D. Joint with Marcelo Aguiar and
Nantel Bergeron, Trans. Amer. Math. Soc., 356, (2004), no.7, 2781-2824.
- Linear
inequalities for rank 3
geometric lattices. Discrete and
Computational Geometry, 31, (2004), no.2, 229-242.
- The
peak algebra of the symmetric group.
Journal of Algebraic Combinatorics, 17, (2003), 309-322.
- A
hierarchy of classes of bounded
bitolerance orders. Joint with Garth Isaak and Ann
Trenk, ARS Combinatoria, 69, (2003), 33-53.