We compare Lagrangian thimbles for the potential of a Landau–Ginzburg model to the Morse theory of its real part. We explore Landau–Ginzburg models defined using Lie theory, constructing their real Lagrangian thimbles explicitly and comparing them to the stable and unstable manifolds of the real gradient flow.

中文翻译：

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伴随轨道上的莫尔斯函数和实拉格朗日顶针

我们将拉格朗日顶针的兰道-金兹堡模型的潜力与其实部的莫尔斯理论进行比较。我们探索使用李理论定义的朗道-金兹堡模型，明确地构造它们的真实拉格朗日顶针，并将它们与真实梯度流的稳定和不稳定流形进行比较。