Free divisors versus stability and coincidence thresholds
Gabriel Sticlaru
TL;DR
This paper uncovers a surprising connection between free divisors and the stability and coincidence thresholds in the context of projective hypersurfaces, revealing new insights into their interplay.
Contribution
It establishes a novel relationship between free divisors and stability and coincidence thresholds in algebraic geometry.
Findings
Identifies a new link between free divisors and thresholds.
Provides theoretical insights into hypersurface properties.
Suggests potential applications in algebraic geometry.
Abstract
We show that there is an unexpected relation between free divisors and stability and coincidence thresholds for projective hypersurfaces.
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Taxonomy
TopicsAlgebraic Geometry and Number Theory · Commutative Algebra and Its Applications · Advanced Differential Equations and Dynamical Systems