2 citations · 3 across the 2 of their papers we have counts for
3 papers
math.NT2019★ 2 cited
On the Shafarevich conjecture for Enriques surfaces
Teppei Takamatsu
Enriques surfaces are minimal surfaces of Kodaira dimension with . If we work with a field of characteristic away from , Enriques surfaces admit double covers whic…
math.NT2019★ 1 cited
The Shafarevich conjecture and some extension theorems for proper hyperbolic polycurves
Ippei Nagamachi, Teppei Takamatsu
In this paper, we prove the Shafarevich conjecture for proper hyperbolic polycurves, which is a higher dimensional analogue of that for proper hyperbolic curves. First, we study th…
math.NT2018
On a cohomological generalization of the Shafarevich conjecture for K3 surfaces
Teppei Takamatsu
The Shafarevich conjecture for K3 surfaces asserts the finiteness of isomorphism classes of K3 surfaces over a fixed number field admitting good reduction away from a fixed finite…