Incidence Structures

Incidence Structure is a combinatorial configuration consisting of a set of points and a set of blocks, where each block is associated with a subset of points through an incidence relation that specifies which points belong to which blocks, thereby generalizing the notion of graphs and hypergraphs by encoding set-theoretic memberships in a structured incidence framework.

115

Publications

4.5K

Citations

153

Authors

108

Institutions

Publications per year

2017–2026

Parents

Hypergraph Theory

Publications

115

Incidence matrices and interval graphs

D. R. Fulkerson, Oliver Gross · Pacific Journal of Mathematics · 1965 · 1.3K citations · Full text

Computing, Biology, Genetics +14

Incidence matrices, interval graphs and seriation in archeology

David G. Kendall · Pacific Journal of Mathematics · 1969 · 191 citations · Full text

Computing, Archaeology, Mathematics +15

A Diagonal Form for the Incidence Matrices of t-Subsets vs.k-Subsets

Richard M. Wilson · European Journal of Combinatorics · 1990 · 141 citations

Natural Sciences, Computer Science, Mathematics +9

Combinatorial Problems

S. Chowla, H. J. Ryser · Canadian Journal of Mathematics · 1950 · 116 citations · Full text

Natural Sciences, Mathematics, Combinatorics +12

Structure of incidence algebras and their automorphism groups

Richard P. Stanley · Bulletin of the American Mathematical Society · 1970 · 106 citations · Full text

Natural Sciences, Mathematics, Algebra +7

1–5 of 115

Authors

153

HJ
H. J. Ryser
The Ohio State University, United States
5 publications · 214 citations
5
h-index
JK
Joachim Kock
Universitat Autònoma de Barcelona, Spain
4 publications · 145 citations
4
h-index
AT
Andrew Tonks
London Metropolitan University, United Kingdom
4 publications · 145 citations
4
h-index
IG
Imma Gálvez-Carrillo
Universitat Autònoma de Barcelona, Spain
4 publications · 145 citations
4
h-index
RB
Rosali Brusamarello
Universidade Estadual de Maringá, Brazil
3 publications · 59 citations
3
h-index