Results 11 to 20 of about 2,811,422 (296)
On strongly regular bicirculants [PDF]
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Aleksander Malnic +2 more
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Translation from Discrete Math. 13, 357-381 (1975; Zbl 0311.05122).
Hubaut, Xavier L. +2 more
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On strongly Π-regular ideals [PDF]
For an associative ring \(R\) with identity, the authors introduce the notion of strongly \(\pi\)-regular ideal as an ideal \(I\) of \(R\) with the property that for any \(x\in I\), there exist a natural number \(n\) and an element \(y\in I\) such that \(x^n=x^{n+1}y\). They show that every regular square matrix over a strongly \(\pi\)-regular ideal of
Chen, Huanyin, Chen, Miaosen
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Strongly regular modules [PDF]
The notion of strongly regular modules over a ring which is not necessarily commutative is introduced. The relation between $F$-regular, $GF$-regular and $vn$-regular modules that are defined over commutative rings and strongly regular module is obtained.
Govindarajulu Narayanan Sudharshana +1 more
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Hamiltonian Strongly Regular Graphs [PDF]
We give a sufficient condition for a distance-regular graph to be Hamiltonian. In particular, the Petersen graph is the only connected non-Hamiltonian strongly regular graph on fewer than 99 vertices.
Brouwer, A.E., Haemers, W.H.
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Strongly Regular Graphs Having Strongly Regular Subconstituents
No abstract.
Cameron, P.J. +2 more
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A ring R is called local ring if it has exactly one maximal ideal. In this paper, we introduce some characterization and basic properties of this ring. Also, we studied the relation between local rings and Von Neumann regular rings and strongly regular ...
Zubayda Ibraheem, Anees Fthee
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Extension of Strongly Regular Graphs [PDF]
The Friendship Theorem states that if any two people in a party have exactly one common friend, then there exists a politician who is a friend of everybody. In this paper, we generalize the Friendship Theorem. Let $\lambda$ be any nonnegative integer and $\mu$ be any positive integer.
Gera, Ralucca, Shen, J.
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On strongly regular graphs with m2 = qm3 and m3 = qm2 for q = 7/2, 7/3, 7/4, 7/5, 7/6 [PDF]
We say that a regular graph G of order n and degree r ≥ 1 (which is not the complete graph) is strongly regular if there exist non-negative integers τ and θ such that |Si ∩ Sj| = τ for any two adjacent vertices i and j, and |Si ∩ Sj| = θ for any
Lepović Mirko
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D-magic strongly regular graphs
For a set of distances D, a graph G on n vertices is said to be D-magic if there exists a bijection and a constant k such that for any vertex x, where is the D-neighbourhood set of x.
Rinovia Simanjuntak, Palton Anuwiksa
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