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math.GM2021
On the flint hills series
Theophilus Agama
In this note, we study the flint hills series of the form \begin{align} \sum \limits_{n=1}^{\infty}\frac{1}{(\sin^2n) n^3}\nonumber \end{align} via a certain method. The method ess…
math.GM2021
On addition chains and progress on the Scholz conjecture
Theophilus Agama
In this paper, we develop some new classes of methods to study the Scholz conjecture on addition chains. It turns out that the exponents of numbers of the form largely dete…
math.GM2021
Simple close curve magnetization and application to Bellman's lost in the forest problem
Theophilus Agama
In this paper, we introduce and develop the notion of simple closed-curve magnetization. We provide an application to the Bellman lost in the forest problem by assuming special geo…