Results 101 to 110 of about 17,323 (202)
A majorization relation for a certain class of *-quivers with an orthogonality condition [PDF]
In [Kruglyak S. A., Samoĭlenko Yu. S.: On structure theorems for a family of idempotents. Ukrainskii Matematicheskii Zhurnal 50 (4), (1998) (Russian), Kruglyak S. A., Samoĭlenko Yu.
O. V. Bagro, S. A. Kruglyak
doaj
Skew Constacyclic Codes over a Non-Chain Ring. [PDF]
Köroğlu ME, Sarı M.
europepmc +1 more source
On Optimal and Quantum Code Construction from Cyclic Codes over FqPQ with Applications. [PDF]
Ali S +5 more
europepmc +1 more source
The Tropical Matrix Groups with Symmetric Idempotents
In this paper we study the semigroup Mn(T) of all n×n tropical matrices under multiplication. We give a description of the tropical matrix groups containing a diagonal block idempotent matrix in which the main diagonal blocks are real matrices and other ...
Lin Yang
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K-Theory for Semigroup C*-Algebras and Partial Crossed Products. [PDF]
Li X.
europepmc +1 more source
On Constructing Orthogonal Idempotents
Let \(A\) be a commutative semisimple algebra over an algebraically closed field. Let \(e_1,\dots,e_{n-1}\), where \(3\leq n\leq\dim A\), be nontrivial orthogonal idempotents in \(A\) such that \(e_1,\dots,e_{n-2}\) are minimal. It is shown that then there exist nontrivial orthogonal idempotents \(q_1,\dots,q_n\) with \(q_1,\dots,q_{n-1}\) minimal.
openaire +3 more sources
Isomorphism of generalized triangular matrix-rings and recovery of tiles
We prove an isomorphism theorem for generalized triangular matrix-rings, over rings having only the idempotents 0and 1, in particular, over indecomposable commutative rings or over local rings (not necessarily commutative).
R. Khazal, S. Dăscălescu, L. Van Wyk
doaj +1 more source
Representation of nuclear magnetic moments via a Clifford algebra formulation of Bohm's hidden variables. [PDF]
Santilli RM, Sobczyk G.
europepmc +1 more source
Paraunitary matrices and group rings [PDF]
Design methods for paraunitary matrices from complete orthogonal sets of idempotents and related matrix structuresare presented. These include techniques for designing non-separable multidimensional paraunitary matrices.
Barry Hurley, Ted Hurley
doaj
Generalized periodic and generalized Boolean rings
We prove that a generalized periodic, as well as a generalized Boolean, ring is either commutative or periodic. We also prove that a generalized Boolean ring with central idempotents must be nil or commutative. We further consider conditions which imply
Howard E. Bell, Adil Yaqub
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