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Solutions of the Strominger System via Stable Bundles on Calabi-Yau Threefolds

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arxiv 1008.1018 v2 pith:WTJWPIOG submitted 2010-08-05 math.DG hep-thmath.AG

Bjorn Andreas , Mario Garcia-Fernandez This is my paper
classification math.DGhep-thmath.AG
keywords bundlecalabi-yauchernclasssecondsolutionsstablestrominger
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We prove that a given Calabi-Yau threefold with a stable holomorphic vector bundle can be perturbed to a solution of the Strominger system provided that the second Chern class of the vector bundle is equal to the second Chern class of the tangent bundle. If the Calabi-Yau threefold has strict SU(3) holonomy then the equations of motion derived from the heterotic string effective action are also satisfied by the solutions we obtain.

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  1. Stringy Corrections to Heterotic SU(3)-Geometry

    hep-th 2025-07 accept novelty 6.0 of 10

    At second order in alpha', heterotic SU(3) compactifications with a smooth large-radius limit obey the same complex geometric equations as Strominger's first-order system, and the Hull connection is not an instanton.

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