Skip to search formSkip to main content
You are currently offline. Some features of the site may not work correctly.

Adjacency algebra

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
Wikipedia

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2019
2019
Let $\Gamma$ denote a finite, undirected, connected graph, with vertex set $X$. Fix a vertex $x \in X$. Associated with $x$ is a… Expand
Is this relevant?
2016
2016
We compare the two duality theories of rank-metric codes proposed by Delsarte and Gabidulin, proving that the former generalizes… Expand
  • table 1
Is this relevant?
2015
2015
Abstract The adjacency algebra of an association scheme is defined over an arbitrary field. In general, it is always semisimple… Expand
Is this relevant?
2010
2010
It is well known that the complex adjacency algebra $A$ of an association scheme has a specific module, namely the standard… Expand
Is this relevant?
2008
2008
It is well known that the adjacency algebra of an association scheme has the standard character. In this paper we first define… Expand
Is this relevant?
2004
2004
To each association scheme G and to each field R, there is associated naturally an associative algebra, the so-called adjacency… Expand
Is this relevant?
2002
2002
In the book entitled "Methods of Representation Theory" by Curtis and Reiner they discuss character tables of Hecke algebras… Expand
Is this relevant?
1998
1998
We define and study $m$-closed cellular algebras (coherent configurations) and $m$-isomorphisms of cellular algebras which can be… Expand
Is this relevant?
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
Is this relevant?
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
Is this relevant?