A projective variety with discrete, non-finitely generated automorphism group
John Lesieutre

TL;DR
This paper constructs a projective variety with a discrete, non-finitely generated automorphism group and demonstrates the existence of a complex projective variety with infinitely many non-isomorphic real forms.
Contribution
It introduces a new example of a projective variety with a non-finitely generated automorphism group and explores its implications for real forms.
Findings
Existence of a projective variety with non-finitely generated automorphism group
Construction of a complex projective variety with infinitely many non-isomorphic real forms
Demonstration of the diversity of real forms in algebraic geometry
Abstract
We construct a projective variety with discrete, non-finitely generated automorphism group. As an application, we show that there exists a complex projective variety with infinitely many non-isomorphic real forms.
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Taxonomy
TopicsAlgebraic Geometry and Number Theory · Magnolia and Illicium research
