CV

Resume pdf

Full CV pdf

Education

• Ph.D. in Mathematics, Iowa State University, 2014
• M.A. in Mathematics, Minnesota State University–Mankato, 2009
• B.S. in Mathematics, Drake University, 2007

Work experience

• September 2018—present: Visiting Lecturer
  • Hamline University
• August 2014—May 2018: Assistant Professor
  • Grand View University
• Fall 2012, Spring 2014: Adjunct Instructor
  • Drake University
• Summer 2010: REU Graduate Student Mentor
  • Iowa State University
• August 2009—May 2014: Teaching Assistant
  • Iowa State University
• August 2007—May 2009: Teaching Assistant
  • Minnesota State University–Mankato

Skills

• Programming Languages
  • Python
  • R
  • SageMath
  • MATLAB
  • SQL

Publications

On nilpotence indices of sign patterns

C. Erickson and I.-J. Kim. ”On nilpotence indices of sign patterns." Commun. Korean Math. Soc. 25 (2010), No. 1, 11—18.

Constructions of potentially eventually positive sign patterns with reducible positive part

M. Archer, M. Catral, C. Erickson, R. Haber, L. Hogben, X. Martinez-Rivera, and A. Ochoa. "Constructions of potentially eventually positive sign patterns with reducible positive part." Involve 4 (2011), No. 4, 405—410.

Note on positive semidefinite maximum nullity and positive semidefinite zero forcing number of partial 2-trees

J. Ekstrand, C. Erickson, D. Hay, L. Hogben, and J. Roat. "Note on positive semidefinite maximum nullity and positive semidefinite zero forcing number of partial 2-trees." Electron. J. Linear Algebra 23 (2012), 79—87.

Sign patterns that allow strong eventual nonnegativity

M. Catral, C. Erickson, L. Hogben, D.D. Olesky, and P. Van den Driessche. "Sign patterns that allow strong eventual nonnegativity." Electron. J. Linear Algebra 23 (2012), 1—10.

Potentially eventually exponentially positive sign patterns

M. Archer, M. Catral, C. Erickson, R. Haber, L. Hogben, X. Martinez-Rivera, and A. Ochoa. "Potentially eventually exponentially positive sign patterns." Involve 6 (2013), No. 3, 261—271.

Positive semidefinite zero forcing

J. Ekstrand, C. Erickson, H.T. Hall, D. Hay, L. Hogben, R. Johnson, N. Kingsley, S. Osborne, T. Peters, J. Roat, A. Ross, D.D. Row, N. Warnberg, and M. Young. “Positive semidefinite zero forcing.” Linear Algebra Appl. 439 (2013), 1862–1874.

Sign patterns that require eventual exponential nonnegativity

C. Erickson. "Sign patterns that require eventual exponential nonnegativity." Electron. J. Linear Algebra 30 (2015), 171--195.

Rainbow arithmetic progressions

S. Butler, C. Erickson, L. Hogben, K. Hogenson, L. Kramer, R.L. Kramer, J.C.-H. Lin, R.R. Martin, D. Stolee, N. Warnberg, M. Young. "Rainbow arithmetic progressions." J. Comb. 7 (2016), No. 4, 595—626.

Restricted power domination and zero forcing problems

C. Bozeman, B. Brimkov, C. Erickson, D. Ferrero, M. Flagg, L. Hogben. "Restricted power domination and zero forcing problems." J. Comb. Optim. 37 (2019), No. 3, 935—956.

Properties of a q-analogue for zero forcing

S. Butler, C. Erickson, S. Fallat, H.T. Hall, B. Kroschel, J.C.H. Lin, B. Shader, N. Warnberg, B. Yang. “Properties of a q-analogue for zero forcing.” Graphs Combin. 36 (2020), No. 5, 1401—1419.