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Seidel adjacency matrix
Known as:
(-1,1,0)-adjacency matrix
, Seidel matrix
In mathematics, in graph theory, the Seidel adjacency matrix of a simple undirected graph G is a symmetric matrix with a row and column for each…
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Related topics
Related topics
9 relations
Adjacency matrix
Complement graph
Conference matrix
Graph (discrete mathematics)
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Broader (1)
Algebraic graph theory
Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2014
2014
Generalized Euler – Seidel method for second order recurrence relations
M. C. Firengiz
,
A. Dil
2014
Corpus ID: 13833775
We obtain identities for the generalized second order recurrence relation by using the generalized Euler–Seidel matrix with…
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2013
2013
Euler-Seidel matrices over F
Nesrin Tutaş
2013
Corpus ID: 56122972
A Euler–Seidel matrix is determined by an infinite sequence whose elements are given by recursion. The recurrence relations are…
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2012
2012
On the seidel integral complete multipartite graphs
Shengxiang Lv
,
Liang Wei
,
Haixing Zhao
2012
Corpus ID: 121155064
For a simple undirected graph G, denote by A(G) the (0,1)-adjacency matrix of G. Let thematrix S(G) = J-I-2A(G) be its Seidel…
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2010
2010
The Euler-Seidel Matrix, Hankel Matrices and Moment Sequences
P. Barry
,
A. Hennessy
2010
Corpus ID: 1130951
We study the Euler-Seidel matrix of certain integer sequences, using the binomial transform and Hankel matrices. For moment…
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2009
2009
Investigating Fubini and Bell Polynomials with Euler-Seidel Algorithm
A. Dil
,
V. Kurt
2009
Corpus ID: 6313163
This work is based on EulerSeidel matrices ([8]) which is related to algorithms, combinatorics and generating functions. This…
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2006
2006
Automatic Proofs of Graph Nonisomorphism
Scott H. Murray
2006
Corpus ID: 73721506
2005
2005
Applications Related to the Generalized Seidel Matrix
Kwang-Wu Chen
Ars Comb.
2005
Corpus ID: 5306201
2003
2003
ON THE SEIDEL EIGENVECTORS OF A GRAPH
M. Lepovic
2003
Corpus ID: 56228707
i=1 s (m) i = √ n ∗. In this work we show that x (m) i = � k � j=1 � n ∗ j s (j) i µ ∗ +2 µm +1 � √ nm and s (m) i = � k � j=1…
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2002
2002
On formal products and angle matrices of a graph
M. Lepovic
Discrete Mathematics
2002
Corpus ID: 19397560
1998
1998
Basis of Eigenvectors and Principal Vectors Associated with Gauss-Seidel Matrix of A = tridiag [-1 2 -1]
L. Kohaupt
SIAM Review
1998
Corpus ID: 1589725
For the $n \times n$ matrix $A = tri\!\diag \,[-1 \;2 -1]$, the associated Gauss--Seidel matrix $C$ is formed. The distinct…
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