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The generalized Burnside ring and theK-theory of a ring with roots of unity
K-Theory, 1992Let \(\ell\) be an odd prime and let \(p\neq\ell\) be a prime which generates the \(\ell\)-adic units. Let \(\zeta_ a\) be a primitive \(\ell^ a\)-th root of unity and let \(\mu\) be the group of \(\ell\)-primary roots of unity in \(\mathbb{Z}[\zeta_ a]\). Then there is a natural map \(h: Q_ 0(B\mu_ +)\to\text{BGL}(\mathbb{Z}[\zeta_ a])^ +\), where \(B\
Dwyer, W. G. +2 more
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On 2-absorbing primary submodules of modules over commutative ring with unity
Asian-European Journal of Mathematics, 2015In this paper, we introduce the concept of a [Formula: see text]-absorbing primary submodule over a commutative ring with nonzero identity which is a generalization of primary submodule. Let [Formula: see text] be an [Formula: see text]-module and [Formula: see text] be a proper submodule of [Formula: see text].
Dubey, Manish Kant, Aggarwal, Pakhi
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Pure ideals in commutative reduced Gelfand rings with unity
Archiv der Mathematik, 1989In this paper, pure ideals in the class of all commutative reduced Gelfand rings with unity are classified. Then as an application, we prove that any pure ideal in the ring C(X) of all continuous real valued functions over a completely regular Hausdorff space has the form \(\cap_{x\in K}0_ x \), where K is a closed subset of the Stone- Čech ...
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Cryptologia, 2017
Cryptographic properties of permutations viz non-linearity, affine equivalence, and mode transform have been studied in the literature, treating them as bijections on ℤn.
P. R. Mishra +3 more
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Cryptographic properties of permutations viz non-linearity, affine equivalence, and mode transform have been studied in the literature, treating them as bijections on ℤn.
P. R. Mishra +3 more
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The algebra of a commutative semigroup over a commutative ring with unity
Proceedings of the Royal Society of Edinburgh: Section A Mathematics, 1985SynopsisA new description is provided for the nil radical of the algebra RS of a commutative semigroup S over a commutative ring R with a 1. It is shown that the Jacobson radical of RS is nil if the Jacobson radical of R is nil and that the converse holds in the case where S is periodic.
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Beat frequencies in a ring laser gyro with its refractive index over unity
Journal of Applied Physics, 2001A frequency shift Δf during rotation in a ring laser gyro with its refractive index of unity was already well known. However, when the refractive index nr is over unity, several expressions for a beat frequency such as 2Δf∝nr, nr0, nr−1, and nr−2 were proposed.
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On the structure of digraphs of polynomial transformations over finite commutative rings with unity
Discrete Mathematics and Applications, 2018Abstract The paper describes structural characteristics of the digraph of an arbitrary polynomial transformation of a finite commutative ring with unity. A classification of vertices of the digraph is proposed: cyclic elements, initial elements, and branch points are described. Quantitative results on such objects
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ALGEBRAICK-THEORY AS EXTRAORDINARY HOMOLOGY THEORY ON THE CATEGORY OF ASSOCIATIVE RINGS WITH UNITY
Mathematics of the USSR-Izvestiya, 1971Algebraic K-theory can be constructed by means of the homotopy groups of the abstract simplicial structure on the group of invertible matrices GL(A) of the ring A. This structure may be naturally taken as two-sidedly invariant. Of basic interest is the multiplication in the functor so obtained, which for different rings A assumes different aspects.
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Discrete Mathematics, Algorithms and Applications
For a finite simple undirected graph [Formula: see text], the universal adjacency matrix [Formula: see text] is a linear combination of the adjacency matrix [Formula: see text], the degree diagonal matrix [Formula: see text], the identity matrix [Formula: see text] and the all-ones matrix [Formula: see text], that is [Formula: see text], where ...
Bajaj, Saraswati, Panigrahi, Pratima
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For a finite simple undirected graph [Formula: see text], the universal adjacency matrix [Formula: see text] is a linear combination of the adjacency matrix [Formula: see text], the degree diagonal matrix [Formula: see text], the identity matrix [Formula: see text] and the all-ones matrix [Formula: see text], that is [Formula: see text], where ...
Bajaj, Saraswati, Panigrahi, Pratima
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THE CODIVISOR GRAPH OF A FINITE RING WITH UNITY
Advances and Applications in Discrete Mathematics, 2023Anurag Baruah, Kuntala Patra
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