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Most of the ideas presented on Braitenberg's work have been thoroughly explored and served as the basis of cell assembly theory.
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Therefore, let us focus on a particular type of cell assembly called a k-assembly.
We link the concept of cell assembly to the closure of a minimal k-core and study a particular type of cell assembly called k-assembly.
Hence, the vertex set of a minimal k-core generates a particular type of cell assembly called k-assembly.
For a detailed discussion of the current state of cell assembly theory see [21].
In this section, the reader will be introduced to basic terminology necessary to link the concepts of cell assembly and k-assembly.
For a detailed discussion of cell assemblies see [6].
Palm formulated the main problem of the theory of cell assemblies by asking the total number of cell assemblies at a given threshold k.
Therefore, we focus on the study of cell assemblies generated by minimal persistent sets.
The graph on the left satisfies the definition of a cell assembly, but not of k-assembly.
The mathematical definition of a cell assembly encompasses a variety of tight sets.
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