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The efficiency of the semi-direct products of free abelian monoid with rank n by the ınfinite cyclic monoid
(Amer Inst Physics, 2011)
In this paper we give necessary and sufficient conditions for the efficiency of the semi-direct product of free abelian monoid with rank n by the infinite cyclic monoid.
On the norms of toeplitz and hankel matrices with pell numbers
(Amer Inst Physics, 2010)
Let us define A = [a(ij)](i,j=0)(n-1) and B = [b(ij)](i,j=0)(n-1) as n x n Toeplitz and Hankel matrices, respectively, such that a(ij) = Pi-j and b(ij) = Pi+j, where P denotes the Pell number. We present upper and lower ...
Generalization for estrada index
(Amer Inst Physics, 2010)
In this paper the Estrada index of Hermite matrix is firstly defined and investigated. In fact this is a natural generalization of Estrada, distance Estrada and Laplacian Estrada indices. Thus all properties about them can ...
A new example of deficiency one groups
(Amer Inst Physics, 2010)
The main purpose of this paper is to present a new example of deficiency one groups by considering the split extension of a finite cyclic group by a free abelian group having rank two.
On the efficiency of semi-direct products of finite cyclic monoids by one-relator monoids
(Amer Inst Physics, 2010)
In this paper we give necessary and sufficient conditions for the efficiency of a standard presentation for the semi-direct product of finite cyclic monoids by one-relator monoids.
Determination of genus of normal subgroups of discrete groups
(Amer Inst Physics, 2010)
In this work, subgroups of a special class of discrete subgroups of PLS(2, R), namely the ones of the first kind with genus 0, have been studied. We establish a technique to compute the genus of these subgroups in terms ...
Conjugacy for free groups under split extensions
(Amer Inst Physics, 2011)
At the present paper we show that conjugacy is preserved and reflected by the natural homomorphism defined from a semigroup S to a group G, where G defines split extensions of some free groups. The main idea in the proofs ...