[14] (with K. Haymaker, K. Keough, J. Park, and E. White). Metrics on Permutations with the same peak set. (Accepted in Involve).

[13] (with K. Haymaker and M. Tait). Spectral Radii of Arithmetical Structures on Cycle Graphs. (Submitted to LAMA) arXiv version

[12] (with K. Archer, D. Glass, and J. Louwsma) Critical groups of arithmetical structures on star graphs and complete graphs. (Accepted. To appear in the Electronic Journal of Combinatorics). arXiv version

[11] (with Roger E. Behrend, Federico Castillo, Anastasia Chavez, Laura Escobar, Pamela E. Harris, Erik Insko). Partial Permutohedra. (Submitted) arXiv version.

[10] (with J. Louwsma). Critical groups of arithmetical structures under a generalized star-clique operation. Linear Algebra and its Applications 656 (2023), pp. 324-344. arXiv version.

[9] (with P. Harris, I. Huang*, E. Insko, L. Nilsen*). A formula for enumerating permutations with a fixed pinnacle set. Discrete Math. 344 (2021), no. 6, 112375.

[8] (with K. Archer, A. Bishop, L. Garcia-Puente, D. Glass, J. Louwsma) Arithmetical Structures on Bidents. Discrete Math. 343 (2020), no. 7, 111850, 23 pp. 05C50 (05A10). arXiv version.

[7] (with L. Everham, P. Harris, E. Insko, V. Marcantonio, M. Omar) Counting peaks on graphs. Australas. J. Combin. 75 (2019), 174–189. 05A05 (05A10 05A15). arXiv version.

[6] (with P. Harris, E. Insko, M. Omar, B. Sagan) Descent Polynomials. Discrete Math Vol. 342 (2019), Num. 6, pp 1674 - 1686. arXiv version.

[5] (with P. Harris, E. Insko, M. Omar) A proof of the peak polynomial positivity conjecture.  Sém. Lothar. Combin. 78B (2017), Art. 6, 9 pp.

[4] (with P. Harris, E. Insko, M. Omar) A proof of the peak polynomial positivity conjecture. Journal of Combinatorial Theory, Series A 149C (2017) pp. 21-29. arXiv version.

[3] (with F. Castro-Velez, R. Orellana, J. Pastrana, R. Zevallos) Number of permutations with the same peak set for signed permutations. J. Comb. 8 (2017), no. 4, 631-652. arXiv version.

[2] (with P. Harris, E. Insko, D. Perez-Lavin) Peaks sets of classical Coxeter groups. Involve 10-2 (2017), 263--290. DOI 10.2140/involve.2017.10.263. arXiv version.

[1] (with N. Harman, S.Howe, D. Thompson) Isoperimetric Problems in Sectors with Density. Adv. Geom. 12 (2012), 589-619. arXiv version.