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In algebraic graph theory, the adjacency algebra of a graph G is the algebra of polynomials in the adjacency matrix A(G) of the graph. It is an… Expand
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## Papers overview

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2019
2019
• J. Comb. Theory, Ser. A
• 2019
• Corpus ID: 119621834
Let $\Gamma$ denote a finite, undirected, connected graph, with vertex set $X$. Fix a vertex $x \in X$. Associated with $x$ is a… Expand
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2016
2016
We compare the two duality theories of rank-metric codes proposed by Delsarte and Gabidulin, proving that the former generalizes… Expand
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2015
2015
• 2015
• Corpus ID: 55847102
Abstract The adjacency algebra of an association scheme is defined over an arbitrary field. In general, it is always semisimple… Expand
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2010
2010
• Electr. J. Comb.
• 2010
• Corpus ID: 18788172
It is well known that the complex adjacency algebra $A$ of an association scheme has a specific module, namely the standard… Expand
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2008
2008
• 2008
• Corpus ID: 17185937
It is well known that the adjacency algebra of an association scheme has the standard character. In this paper we first define… Expand
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2004
2004
To each association scheme G and to each field R, there is associated naturally an associative algebra, the so-called adjacency… Expand
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2002
2002
• 2002
• Corpus ID: 117777069
In the book entitled "Methods of Representation Theory" by Curtis and Reiner they discuss character tables of Hecke algebras… Expand
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1998
1998
• Electr. J. Comb.
• 1998
• Corpus ID: 10763435
We define and study $m$-closed cellular algebras (coherent configurations) and $m$-isomorphisms of cellular algebras which can be… Expand
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1986
1986
For a graph Γ with vertex set V an algebra of adjacency matrices is defined and viewed as an equivalence relation on V × V with… Expand
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Highly Cited
1978
Highly Cited
1978
Abstract Let Ω be the set of bilinear forms on a pair of finite-dimensional vector spaces over GF(q). If two bilinear forms are… Expand
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