نتایج جستجو برای: regular and strongly regular relations

تعداد نتایج: 16866236  

2005
Henk D. L. Hollmann Qing Xiang

The group PGL(2, q) has an embedding into PGL(3, q) such that it acts as the group fixing a nonsingular conic in PG(2, q). This action affords a coherent configuration R(q) on the set L(q) of non-tangent lines of the conic. We show that the relations can be described by using the cross-ratio. Our results imply that the restrictions R+(q) and R−(q) of R(q) to the set L+(q) of secant (hyperbolic)...

Journal: :Electr. J. Comb. 2001
Anthony Bonato Wolf H. Holzmann Hadi Kharaghani

A graph is 3-e.c. if for every 3-element subset S of the vertices, and for every subset T of S, there is a vertex not in S which is joined to every vertex in T and to no vertex in S \ T. Although almost all graphs are 3-e.c., the only known examples of strongly regular 3-e.c. graphs are Paley graphs with at least 29 vertices. We construct a new infinite family of 3-e.c. graphs, based on certain...

2009
R. Ameri T. Nozari

In this note we introduce a new equivalence relation θ∗ on a (semi)hyperring R and we show that it is strongly regular. Also we prove that, R/θ∗, the equivalence class of this equivalence relation under usual operations consists a commutative (semi-)ring. Finally we introduce the notion of θ-parts of hyperrings and investigate the important properties of them. Mathematics Subject Classification...

2013
Rogério Reis Emanuele Rodaro

We introduce the notion of reset left regular decomposition of an ideal regular language and we prove that there is a one-to-one correspondence between these decompositions and strongly connected synchronizing automata. We show that each ideal regular language has at least a reset left regular decomposition. As a consequence each ideal regular language is the set of synchronizing words of some ...

2008
A. E. Brouwer

Definition of the strongly regular graphs on 77 and 100 vertices belonging to the simple groups M22 and HiS.

2010
JIRI ROHN J. Rohn

As the main result of this paper it is proved that an interval matrix [Ac −∆, Ac +∆] is strongly regular if and only if the matrix inequality M(I − |I − RAc| − |R|∆) ≥ I has a solution, where M and R are real square matrices and M is nonnegative. Several consequences of this result are drawn.

Journal: :Journal of Combinatorial Theory 1969

Journal: :Pacific Journal of Mathematics 1974

Journal: :Bulletin of the Korean Mathematical Society 2009

Journal: :Bulletin of the Korean Mathematical Society 2017

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