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• W4220777796 abstract "Abstract This paper studies a class of singular fibrations, called self-crossing boundary fibrations, which play an important role in semitoric and generalized complex geometry. These singular fibrations can be conveniently described using the language of Lie algebroids. We will show how these fibrations arise from (nonfree) torus actions, and how to use them to construct and better understand self-crossing stable generalized complex four-manifolds. We moreover show that these fibrations are compatible with taking connected sums, and use this to prove a singularity trade result between two types of singularities occurring in these types of fibrations (a so-called nodal trade)." @default.
• W4220777796 created "2022-04-03" @default.
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• W4220777796 date "2022-03-29" @default.
• W4220777796 modified "2023-10-04" @default.
• W4220777796 title "Fibrations in semitoric and generalized complex geometry" @default.
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• W4220777796 doi "https://doi.org/10.4153/s0008414x22000116" @default.
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