GLSM resolutions of torsional heterotic ℤ2×ℤ2 orbifolds

Heterotic toriodal [Formula: see text] orbifolds may possess discrete torsion between the two defining orbifold twists in the form of additional cocycle factors in their one-loop partition functions. Using Gauged Linear Sigma Models (GLSMs) the consequences of discrete torsion can be uncovered when the orbifold is smoothed out by switching on appropriate blowup modes. Here blowup modes with twisted oscillator excitations are chosen to reproduce bundles that are close to the standard embedding without torsion. The orbifold resolutions with discrete torsion are distinguished from resolutions without torsion, since they require NS5-branes at their exceptional cycles.

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Publication Details

Journal
International Journal of Modern Physics A
Published
2024-09-05
DOI
https://doi.org/10.1142/s0217751x24460072
Primary Topic
Algebraic Geometry and Number Theory
Type
article
Field-Weighted Citation Impact
0.00
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article

GLSM resolutions of torsional heterotic ℤ2×ℤ2 orbifolds

Stefan Groot Nibbelink
International Journal of Modern Physics A
Algebraic Geometry and Number Theory
article

GLSM resolutions of torsional heterotic ℤ2×ℤ2 orbifolds

Stefan Groot Nibbelink
article en

Abstract

Heterotic toriodal [Formula: see text] orbifolds may possess discrete torsion between the two defining orbifold twists in the form of additional cocycle factors in their one-loop partition functions. Using Gauged Linear Sigma Models (GLSMs) the consequences of discrete torsion can be uncovered when the orbifold is smoothed out by switching on appropriate blowup modes. Here blowup modes with twisted oscillator excitations are chosen to reproduce bundles that are close to the standard embedding without torsion. The orbifold resolutions with discrete torsion are distinguished from resolutions without torsion, since they require NS5-branes at their exceptional cycles.

International Journal of Modern Physics AVol. 39(33)
Rotterdam University of Applied Sciences (NL)
Openalex Percentile: Top 76%
Algebraic Geometry and Number Theory
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