Naiomi Cameron
Naiomi Cameron is an American-born mathematician working in the field of combinatorics. She is an associate professor at Spelman College as well as the vice president of National Association of Mathematicians.[1][2] She was previously an associate professor at Lewis & Clark College in Portland, OR. [3]
Cameron was born in Washington, D.C. and raised in Providence, Rhode Island. She attended Howard University for her undergraduate and graduate school, receiving both her B.S. and PhD in Mathematics.[1][4] In 2019, she was featured on Mathematically Gifted and Black as a Black History Month 2019 Honoree.[4]
Research
Cameron's academic work has been focused on enumerative and algebraic combinatorics and number theory. Her thesis for her dissertation in 2002 was Random Walks, Trees and Extensions of Riordan Group Techniques.[1] Her other publications include:
- N. Cameron, K. Killpatrick, Inversion polynomials for permutations avoiding consecutive patterns, Advances in Applied Mathematics 67 (2015), 20–35.[5]
- N. Cameron, K. Killpatrick, Symmetry and log-concavity results for statistics on Fibonacci tableaux, Annals of Combinatorics, 17 (2013), no. 4, 603-618.[6]
Additional work
Cameron is the vice president of the National Association of Mathematicians for the 2019–2020 term.[2]
References
- "New Faculty | Spelman College". spelman.edu. Retrieved 2020-02-11.
- "Board of Directors". www.nam-math.org. Retrieved 2020-02-11.
- Sleeter, Mara (March 21, 2018). "Catching Up With Mathematics Professor Naiomi Cameron". Newsroom. Lewis & Clark College. Retrieved 2020-08-05.
- "Naiomi Cameron". Mathematically Gifted & Black. Retrieved 2020-06-12.
- Cameron, Naiomi T.; Killpatrick, Kendra (2015-06-01). "Inversion polynomials for permutations avoiding consecutive patterns". Advances in Applied Mathematics. 67: 20–35. doi:10.1016/j.aam.2015.03.002. ISSN 0196-8858.
- Cameron, Naiomi; Killpatrick, Kendra (2013-11-01). "Symmetry and Log-Concavity Results for Statistics on Fibonacci Tableaux". Annals of Combinatorics. 17 (4): 603–618. doi:10.1007/s00026-013-0198-1. ISSN 0219-3094.