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• W4221145273 abstract "This work makes explicit the degrees of freedom involved in modeling the dynamics of a network, or some other first-order property of a network, such as a measurement function. In previous work, an admissible function in a network was constructed through the evaluation of what we called oracle components. These oracle components are defined through some minimal properties that they are expected to obey. This is a high-level description in the sense that it is not clear how one could design such an object. The goal is to obtain a low-level representation of these objects by unwrapping them into their degrees of freedom. To achieve this, we introduce two decompositions. The first one is the more intuitive one and allows us to define the important concept of coupling order. The second decomposition is built on top of the first one and is valid for the class of coupling components that have finite coupling order. Despite this requirement, we show that this is still a very useful tool for designing coupling components with infinite coupling orders, through a limit approach." @default.
• W4221145273 created "2022-04-03" @default.
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• W4221145273 date "2022-01-12" @default.
• W4221145273 modified "2023-10-14" @default.
• W4221145273 title "Decomposition of admissible functions in weighted coupled cell networks" @default.
• W4221145273 doi "https://doi.org/10.48550/arxiv.2201.04972" @default.
• W4221145273 hasPublicationYear "2022" @default.
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