
TL;DR
This paper proves the existence of models for quadric surface bundles that match specified local forms in the étale topology, advancing the understanding of their structure and classification.
Contribution
It introduces a method to construct models of quadric surface bundles with given local forms, filling a gap in the classification theory.
Findings
Models exist with prescribed étale local forms
Provides a framework for constructing such models
Enhances understanding of quadric surface bundle structures
Abstract
We establish the existence of models of quadric surface bundles with prescribed \'etale local forms.
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