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The Eigenspaces of the Bose-Mesner-Algebras of the

In the present paper, these eigenspaces and the eigenvalues are determined for projective spaces and for polar spaces. This allows characterizations of certain sets of subspaces of these geometries.

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Subsets of association schemes corresponding to eigenvectors of the

In the present paper, these eigenspaces and the eigenvalues are determined for projective spaces and for polar spaces. This allows characterizations of certain sets of subspaces of...

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Subsets of association schemes corresponding to eigenvectors of

The main result of this paper is Theorem 5, making clear that questions of the Cameron-Liebler-Type are in fact questions about eigenspaces of association schemes.

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The Eigenspaces of the Bose-Mesner-Algebras of the

In an earlier paper , some properties of the eigenspaces of the Bose-Mesner-algebras of associa-tion schemes are figured out, leaving open the problem of determining the eigenspaces.

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The Eigenspaces of the Bose-Mesner-Algebras of the Association Schemes

In the present paper, these eigenspaces and the eigenvalues are determined for projective spaces and for polar spaces. This allows characterizations of certain sets of subspaces of these geometries.

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Bose–Mesner algebra

Bose–Mesner algebras have applications in physics to spin models, and in statistics to the design of experiments. They are named for R. C. Bose and Dale Marsh Mesner.

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The Bose–Mesner algebra (Chapter 2)

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Functoriality of Bose-Mesner algebras and profinite association schemes

We then consider projective systems of commutative association schemes consisting of surjections (which we call profinite association schemes), for which Bose-Mesner algebra is defined,

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