From left to right: Bryan, Alexa, Jasper, Gretta
I was recently spotlighted in the University of Minnesota Office of Undergraduate Research Newsletter.
Yujeong Hong∗ and Elsa Murray* (F. 24). G-designs for tricyclic graphs with eight edges
Brandon Mueller∗ (Sp. 24). Bully avoiding problems on various grids
Xuejian Sundvall (23–24). Decomposing complete graphs into a triangle and two isolated edges
Ryan Peters (F. 23). Decomposition of complete graphs into forests with six edges+
Aidan Jerdee∗ and Miro Zajchowski∗ (F. 23). Super edge-magic total deficiency of some graphs
Gretta Jensen∗ (F. 22). Bicyclic G-designs with nine edges+
Christopher Chapin∗ (Su. 22). Combinatorial lawn mowing
Gretta Jensen∗, Ethan Peters*, Ryan Purrington, and Kaysie Scott* (Sp. 22). Type (a,b,c) face-magic labelings of calendula graphs+
Alexa Hedtke∗ (F. 21). Neighborhood face-magic labelings of some families of graphs+
Daniel Banegas∗ (Su. 21). Distance quasi-magic graphs+
Grace Aspenson∗, Dustin Baker*, and Coy Schweider* (Sp. 21). Decomposition of complete graphs into unicyclic graphs with nine edges+
Walter Sands∗ (F. 20). 2-Handicap regular graphs of even order
Grant Montgomery∗ (Sp. 20). Constant sum partitions
Nhan Tran (Sp. 19). Decomposition of complete graphs into bipartite unicyclic graphs with eight edges+
∗Partially supported by the University of Minnesota Office of Undergraduate Research
+Project led to peer-reviewed publication
Sawyer Gapinski (2023–2024) Edge-magic total labeling of disjoint cycles
Daniel Banegas (2023+) Decomposing complete graphs into forests with seven edges