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Multiple forms of intermittency in partial differential equation dynamo models

机译:偏微分方程发电机模型的间歇性的多种形式

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We find concrete evidence for the presence of crisis-induced and Pomeau-Manneville type-I intermittencies in an axisymmetric partial differential equation (PDE) mean-field dynamo model. These findings are of potential importance for two different reasons. First, as far as we are aware, this is the first time detailed evidence has been produced for the occurrence of these types of intermittency for such deterministic PDE models. And second, despite the rather idealized nature of these models, the concrete evidence. for the occurrence of more than one type of intermittency in such models makes it in principle possible that different types of intermittency may occur in different solar-type stars or even in the same star over different epochs. In this way a multiple intermittency framework may turn out to be of importance in understanding the mechanisms responsible for grand-minima type behavior in the Sun and solar-type stars and in particular in the interpretation of the corresponding observational and proxy evidence. [S1063-651X(99)08811-X]. [References: 44]
机译:我们找到了在轴对称偏微分方程(PDE)平均场发电机模型中存在危机诱发和Pomeau-Manneville I型间歇性的具体证据。由于两个不同的原因,这些发现具有潜在的重要性。首先,据我们所知,这是首次为此类确定性PDE模型的此类间歇性发生提供详细的证据。其次,尽管这些模型具有相当理想的性质,但有具体的证据。因为在这样的模型中发生不止一种类型的间歇性,原则上就有可能在不同的太阳型恒星中甚至在同一时期的同一颗恒星中发生不同类型的间歇性。通过这种方式,多重间歇性框架可能对于理解造成太阳和太阳型恒星中的超极小型行为的机制,尤其是对相应的观测和代理证据的解释至关重要。 [S1063-651X(99)08811-X]。 [参考:44]

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