Brian Ha

collaborators

2 papers

math.CO2024

Arithmetical Structures on Coconut Trees

Alexander Diaz-Lopez, Brian Ha, Pamela E. Harris +3

If G is a finite connected graph, then an arithmetical structure on $G$ is a pair of vectors $(d, r)$ with positive integer entries such that $(\diag(\mathbf{d})…

math.NT2022

On the Diophantine equations of the form $λ_{1} U_{n_{1}} + λ_{2} U_{n_{2}} + \dots + λ_{k} U_{n_{k}} = w p_{1}^{z_{1}} p_{2}^{z_{2}} \dots p_{s}^{z_{s}}$

Eva Goedhart, Brian Ha, Lily McBeath +1

In this paper, we consider the Diophantine equation $λ_{1} U_{n_{1}} + \dots + λ_{k} U_{n_{k}} = w p_{1}^{z_{1}} \dots p_{s}^{z_{s}},$ where ${U_{n}}_{n \geq 0}$ is a fixed non-degenerate linear recurrenc…

Arithmetical Structures on Coconut Trees

On the Diophantine equations of the form λ1​Un1​​+λ2​Un2​​+…+λk​Unk​​=wp1z1​​p2z2​​⋯pszs​​

On the Diophantine equations of the form $λ_{1} U_{n_{1}} + λ_{2} U_{n_{2}} + \dots + λ_{k} U_{n_{k}} = w p_{1}^{z_{1}} p_{2}^{z_{2}} \dots p_{s}^{z_{s}}$