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The Anomaly flow on unimodular Lie groups

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abstract

The Hull-Strominger system for supersymmetric vacua of the heterotic string allows general unitary Hermitian connections with torsion and not just the Chern unitary connection. Solutions on unimodular Lie groups exploiting this flexibility were found by T. Fei and S.T. Yau. The Anomaly flow is a flow whose stationary points are precisely the solutions of the Hull-Strominger system. Here we examine its long-time behavior on unimodular Lie groups with general unitary Hermitian connections. We find a diverse and intricate behavior, which depends very much on the Lie group and the initial data.

fields

math.AP 1

years

2019 1

verdicts

UNVERDICTED 1

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  • Parabolic complex Monge-Ampere equations on compact Kahler manifolds math.AP · 2019-06-24 · unverdicted · none · ref 52 · internal anchor

    Authors establish long-time existence and convergence results for general parabolic complex Monge-Ampere type equations on compact Kahler manifolds without convexity or concavity assumptions on the operator.