Results 111 to 120 of about 3,245 (221)
Smarandache Idempotents in Loop Rings [PDF]
In this paper we establish the existence of S-idempotents in case of loop ...
Chetry, Moon K., Vasantha, W.B.
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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.
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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
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Representation of nuclear magnetic moments via a Clifford algebra formulation of Bohm's hidden variables. [PDF]
Santilli RM, Sobczyk G.
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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
On algebras generated by idempotents
Idempotents ($e^2=e$) in (nonassociative commutative) algebras (e.g., Jordan algebras) behave sometimes like involutions in a group. Indeed, in some (very) interesting cases one can associate an involutive automorphism of the algebra to an idempotent ...
Segev, Yoav
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Idempotents for derangement numbers
The principal result of this paper locates a set of orthogonal idempotents in Solomon's descent algebra. The representations of the symmetric group arising from these idempotents have dimensions which are equal to the number of permutations with a particular number of fixed points.
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In this note we offer an elementary entirely self-contained proof of a theorem of Kaplansky on idempotents in complex group rings.
D. S. Passman
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