Kirsten Wilk

activity

20182026

most citedCayley graphs of order kp are hamiltonian for k < 48

3 citations · 3 across the 3 of their papers we have counts for

collaborators

3 papers

math.NT2026

Bounds for Mertens Sums

Samuel Broadbent, Andrew Fiori, Habiba Kadiri +2

In this article we provide new bounds for the Mertens sums and products including $\sum_{p \leq x} p^{- 1}$ and $\prod_{p \leq x} (1 - \frac{1}{p})$ which provide superior exponential a…

math.NT2020

Sharper Bounds for the Chebyshev function $θ (x)$

Samuel Broadbent, Habiba Kadiri, Allysa Lumley +2

In this article, we provide explicit bounds for the prime counting function $θ (x)$ in all ranges of $x$ . The bounds for the error term for $θ (x) - x$ are of the shape $ε x$ and $\fra…

math.CO2018★ 3 cited

Cayley graphs of order kp are hamiltonian for k < 48

Dave Witte Morris, Kirsten Wilk

We provide a computer-assisted proof that if G is any finite group of order kp, where k < 48 and p is prime, then every connected Cayley graph on G is hamiltonian (unless kp = 2).…

Bounds for Mertens Sums

Sharper Bounds for the Chebyshev function θ(x)

Cayley graphs of order kp are hamiltonian for k < 48

Sharper Bounds for the Chebyshev function $θ (x)$