Bloch's conjecture for some numerical Campedelli surfaces
Robert Laterveer

TL;DR
This paper proves Bloch's conjecture for a specific class of algebraic surfaces known as numerical Campedelli surfaces with a fundamental group of order 9, advancing understanding in algebraic geometry.
Contribution
It establishes Bloch's conjecture for numerical Campedelli surfaces with fundamental group of order 9, a case previously unresolved.
Findings
Bloch's conjecture holds for these surfaces
Provides new insights into the structure of numerical Campedelli surfaces
Enhances understanding of algebraic cycles on complex surfaces
Abstract
We prove Bloch's conjecture for numerical Campedelli surfaces with fundamental group of order .
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Taxonomy
TopicsAlgebraic Geometry and Number Theory · Commutative Algebra and Its Applications · Advanced Algebra and Geometry
