R. Styer

collaborators

2 papers

math.NT2011

The generalized Pillai equation $\pm r a^{x} \pm s b^{y} = c$

Reese Scott, Robert Styer

In this paper we consider $N$ , the number of solutions $(x, y, u, v)$ to the equation $(- 1)^{u} r a^{x} + (- 1)^{v} s b^{y} = c$ in nonnegative integers $x, y$ and integers $u, v \in {0, 1}$ …

math.NT2011

The generalized Pillai equation $\pm r a^{x} \pm s b^{y} = c$ , II

Reese Scott, Robert Styer

We consider $N$ , the number of solutions $(x, y, u, v)$ to the equation $(- 1)^{u} r a^{x} + (- 1)^{v} s b^{y} = c$ in nonnegative integers $x, y$ and integers $u, v \in {0, 1}$ , for given i…

The generalized Pillai equation ±rax±sby=c

The generalized Pillai equation ±rax±sby=c, II

The generalized Pillai equation $\pm r a^{x} \pm s b^{y} = c$

The generalized Pillai equation $\pm r a^{x} \pm s b^{y} = c$ , II