[PDF][PDF] Strongly regular graphs
PJ Cameron - Topics in algebraic graph theory, 2004 - maths.qmul.ac.uk
Strongly regular graphs Page 1 Strongly regular graphs Peter J. Cameron Queen Mary,
University of London London E1 4NS UK Draft, April 2001 Abstract Strongly regular graphs …
University of London London E1 4NS UK Draft, April 2001 Abstract Strongly regular graphs …
Divisible design graphs
A divisible design graph is a graph whose adjacency matrix is the incidence matrix of a
divisible design. Divisible design graphs are a natural generalization of (v, k, λ)-graphs, and …
divisible design. Divisible design graphs are a natural generalization of (v, k, λ)-graphs, and …
Singular linear space and its applications
K Wang, J Guo, F Li - Finite Fields and Their Applications, 2011 - Elsevier
As a generalization of attenuated spaces, the concept of singular linear spaces was
introduced in [K. Wang, J. Guo, F. Li, Association schemes based on attenuated spaces …
introduced in [K. Wang, J. Guo, F. Li, Association schemes based on attenuated spaces …
On quasi-strongly regular graphs
F Goldberg - Linear and Multilinear Algebra, 2006 - Taylor & Francis
We study the quasi-strongly regular graphs, which are a combinatorial generalization of the
strongly regular and the distance regular graphs. Our main focus is on quasi-strongly regular …
strongly regular and the distance regular graphs. Our main focus is on quasi-strongly regular …
Deza graphs with parameters and
A Deza graph with parameters is a‐regular graph with vertices, in which any two vertices
have or () common neighbours. A Deza graph is strictly Deza if it has diameter, and is not …
have or () common neighbours. A Deza graph is strictly Deza if it has diameter, and is not …
The smallest strictly Neumaier graph and its generalisations
A regular clique in a regular graph is a clique such that every vertex outside of the clique is
adjacent to the same positive number of vertices inside the clique. We continue the study of …
adjacent to the same positive number of vertices inside the clique. We continue the study of …
[HTML][HTML] Subconstituents of symplectic graphs
F Li, Y Wang - European Journal of Combinatorics, 2008 - Elsevier
Subconstituents of symplectic graphs - ScienceDirect Skip to main contentSkip to article
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Elsevier logo Journals & Books Search RegisterSign in View PDF Download full issue Search …
Stability of Erdős–Ko–Rado theorems in circle geometries
S Adriaensen - Journal of Combinatorial Designs, 2022 - Wiley Online Library
Circle geometries are incidence structures that capture the geometry of circles on spheres,
cones and hyperboloids in three‐dimensional space. In a previous paper, the author …
cones and hyperboloids in three‐dimensional space. In a previous paper, the author …
On WL-rank and WL-dimension of some Deza circulant graphs
R Bildanov, V Panshin, G Ryabov - Graphs and Combinatorics, 2021 - Springer
The WL-rank of a digraph Γ Γ is defined to be the rank of the coherent configuration of Γ Γ.
The WL-dimension of Γ Γ is defined to be the smallest positive integer m for which Γ Γ is …
The WL-dimension of Γ Γ is defined to be the smallest positive integer m for which Γ Γ is …
[HTML][HTML] On strictly Deza graphs with parameters (n, k, k− 1, a)
VV Kabanov, NV Maslova, LV Shalaginov - European Journal of …, 2019 - Elsevier
A non-empty k-regular graph Γ on n vertices is called a Deza graph if there exist constants b
and a (b≥ a) such that any pair of distinct vertices of Γ has either b or a common …
and a (b≥ a) such that any pair of distinct vertices of Γ has either b or a common …