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These comments notwithstanding, adhocracy is a no less coherent configuration than any of the others.
All examples satisfying v≤100 have the structure of a coherent configuration.
We also examine whether each of all known tight Euclidean designs has the structure of a coherent configuration.
As a generalization of these results, we prove that a union of spherical designs with a certain property carries the structure of a coherent configuration.
We prove that every tight relative 2-design on 2 shells in H n,2) has the structure of coherent configuration.
There exist many tight relative 2-designs on two shells in binary Hamming association schemes H n,2) and each such design has the structure of a coherent configuration.
Similar(54)
We identify adjacency algebras of coherent configurations as a promising family of algebras in the generalized framework.
In this paper we generalize the absolute bound for association schemes to coherent configurations.
Our aim is to study the modular representation theory of coherent configurations.
We consider structures of modular adjacency algebras of coherent configurations obtained from combinatorial designs.
Inspired by some intriguing examples, we study uniform association schemes and uniform coherent configurations, including cometric Q-antipodal association schemes.
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