Wim Nijgh

most citedK3 surfaces with two involutions and low Picard number

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

math.AG2023

On the Galois-invariant part of the Weyl group of the Picard lattice of a K3 surface

Wim Nijgh, Ronald van Luijk

Let $X$ denote a K3 surface over an arbitrary field $k$ . Let $k^{s}$ denote a separable closure of $k$ and let $X^{s}$ denote the base change of $X$ to $k^{s}$ . The…

math.AG2023

A remarkable class of elliptic surfaces of amplitude 1 in weighted projective space

Gregory Pearlstein, Chris Peters, Appendix C by Wim Nijgh

Surfaces of amplitude 1 in ordinary projective space are of general type, but this need not be the case in weighted projective spaces. Indeed, there are 4 classes of quasi-smooth w…

math.AG2022★ 1 cited

K3 surfaces with two involutions and low Picard number

Dino Festi, Wim Nijgh, Daniel Platt

Let $X$ be a complex algebraic K3 surface of degree $2 d$ and with Picard number $ρ$ . Assume that $X$ admits two commuting involutions: one holomorphic and one anti-holomorphic. In…