Log Enriques surfaces of index 7 and type $A_{15}$
Shingo Taki

TL;DR
This paper proves the uniqueness of a specific class of algebraic surfaces, called log Enriques surfaces, with index 7 and type A_{15}, establishing a precise classification result.
Contribution
The paper demonstrates that there exists exactly one log Enriques surface with index 7 and type A_{15}, providing a complete classification for this case.
Findings
Only one such surface exists.
The classification is complete for index 7, type A_{15}.
The result advances understanding of log Enriques surfaces.
Abstract
We show that there is only one log Enriques surface of index 7 and type .
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Taxonomy
TopicsAlgebraic Geometry and Number Theory · Commutative Algebra and Its Applications · Polynomial and algebraic computation
