Results 251 to 260 of about 1,945,494 (283)
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Journal of Algebra and Its Applications, 2019
Let [Formula: see text] be a ring with involution ∗. An element [Formula: see text] is called ∗-strongly regular if there exists a projection [Formula: see text] of [Formula: see text] such that [Formula: see text], [Formula: see text] and [Formula: see text] is invertible, and [Formula: see text] is said to be ∗-strongly regular if every element of ...
Long Wang, Yinchun Qu, Junchao Wei
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Let [Formula: see text] be a ring with involution ∗. An element [Formula: see text] is called ∗-strongly regular if there exists a projection [Formula: see text] of [Formula: see text] such that [Formula: see text], [Formula: see text] and [Formula: see text] is invertible, and [Formula: see text] is said to be ∗-strongly regular if every element of ...
Long Wang, Yinchun Qu, Junchao Wei
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Strongly Regular General Linear Methods
Journal of Scientific Computing, 2020zbMATH Open Web Interface contents unavailable due to conflicting licenses.
P. O. Olatunji, M. N. O. Ikhile
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Acta Mathematica Hungarica, 1990
An associative ring \(R\) with identity is called strongly regular if for each \(a\in R\) there is an \(x\in R\) such that \(a=a^ 2x\). It is easy to see that a Noetherian ring \(R\) is strongly regular if and only if it is a finite direct product of division rings.
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An associative ring \(R\) with identity is called strongly regular if for each \(a\in R\) there is an \(x\in R\) such that \(a=a^ 2x\). It is easy to see that a Noetherian ring \(R\) is strongly regular if and only if it is a finite direct product of division rings.
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On strongly regular designs admitting fusion to strongly regular decomposition
Journal of Combinatorial Designs, 2021AbstractA strongly regular decomposition of a strongly regular graph is a partition of the vertex set into two parts on which the induced subgraphs are strongly regular, or cliques or cocliques. Strongly regular designs (srd's) as defined by D. G. Higman are coherent configurations of rank 10 with two fibers in which the homogeneous configuration on ...
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2001
In this chapter we return to the theme of combinatorial regularity with the study of strongly regular graphs. In addition to being regular, a strongly regular graph has the property that the number of common neighbours of two distinct vertices depends only on whether they are adjacent or nonadjacent.
Chris Godsil, Gordon Royle
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In this chapter we return to the theme of combinatorial regularity with the study of strongly regular graphs. In addition to being regular, a strongly regular graph has the property that the number of common neighbours of two distinct vertices depends only on whether they are adjacent or nonadjacent.
Chris Godsil, Gordon Royle
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Strongly regular \((\alpha,\beta)\)-geometries
2001An \((\alpha ,\beta)\)-geometry \(S\) is a connected partial linear space with the property that for every antiflag \((x,L)\) of \(S\) there are either \(\alpha\) or \(\beta\) lines through \(x\) intersecting \(L\). This concept was introduced by \textit{F. De Clerck} and \textit{H. Van Maldeghem} [Eur. J. Comb. 15, No. 1-3, 3-11 (1994; Zbl 0794.51005)]
Hamilton, Nicholas, Mathon, Rudolf
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On Strongly -Regular Rings and Strongly Commuting -Regular Rings
Journal of Garmian University, 2017Abdullah Abdul-Jabbar, Lavan Mustafa
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Strongly regular graphs associated with ternary bent functions
Journal of Combinatorial Theory - Series A, 2010Yin Tan, Alexander Pott, Tao Feng
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The Affordable Care Act and access to care across the cancer control continuum: A review at 10 years
Ca-A Cancer Journal for Clinicians, 2020Jingxuan Zhao +2 more
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