Orbifolds versus smooth heterotic compactifications
Gabriele Honecker

TL;DR
This paper explores the relationship between orbifold and smooth heterotic compactifications, demonstrating how blow-up procedures relate orbifold models with U(1) gauge backgrounds and analyzing anomaly polynomials.
Contribution
It establishes a correspondence between orbifold compactifications and smooth heterotic models with U(1) backgrounds using anomaly polynomial comparisons.
Findings
Orbifold compactifications correspond to smooth models with U(1) backgrounds.
Anomaly polynomial comparison is a key tool for analysis.
Focus on heterotic SO(32) in six dimensions, including five-branes.
Abstract
Following the recent exploration of smooth heterotic compactifications with unitary bundles, orbifold compactifications in six dimensions can be shown to correspond in the blow-up to compactifications with U(1) gauge backgrounds. A powerful tool is the comparison of anomaly polynomials. The presentation here focuses on heterotic SO(32) compactifications in six dimensions including five-branes. Four dimensional and E8 x E8 models are briefly commented on.
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Taxonomy
TopicsBlack Holes and Theoretical Physics · Algebraic structures and combinatorial models · Homotopy and Cohomology in Algebraic Topology
