M. Kawashima

most citedGeneralized hypergeometric

G

-functions take linear independent values

2 citations · 2 across the 2 of their papers we have counts for

collaborators

2 papers

math.NT2022★ 2 cited

Generalized hypergeometric $G$ -functions take linear independent values

Sinnou David, Noriko Hirata-Kohno, Makoto Kawashima

In this article, we show a new general linear independence criterion related to values of $G$ -functions, including the linear independence of values at algebraic points of contiguo…

math.NT2019

Linear independence of values of logarithms revisited

Makoto Kawashima

Let $m \geq 2$ be an integer, $K$ an algebraic number field and $α \in K ∖ {0, - 1}$ with sufficiently small absolute value. In this article, we provide a new lower bound for l…

Generalized hypergeometric G-functions take linear independent values

Linear independence of values of logarithms revisited

Generalized hypergeometric $G$ -functions take linear independent values