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D-Brane Stability and Monodromy

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arxiv hep-th/0110071 v2 pith:VKKKM3TW submitted 2001-10-08 hep-th math.AG

classification hep-thmath.AG
keywords stabilitycalabi-yauderivedmonodromyapplicationaroundaxiomb-type
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We review the idea of Pi-stability for B-type D-branes on a Calabi-Yau manifold. It is shown that the octahedral axiom from the theory of derived categories is an essential ingredient in the study of stability. Various examples in the context of the quintic Calabi-Yau threefold are studied and we plot the lines of marginal stability in several cases. We derive the conjecture of Kontsevich, Horja and Morrison for the derived category version of monodromy around a "conifold" point. Finally, we propose an application of these ideas to the study of supersymmetry breaking.

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  1. Defects and Phases of Higher Rank Abelian GLSMs

    hep-th 2024-12 conditional novelty 6.0 of 10

    A cutoff-truncation of the identity defect yields lift and transition defects for higher-rank abelian GLSMs, matching band restriction rules and minimal model flow defects.

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