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Theoretical investigation of electrical and mechanical properties of ZnO crystal
In this paper, various physical properties of ZnO piezoelectric crystal have been calculated by the methods of density functional theory and density functional perturbation theory. These tensors may be defined as second derivatives...
Some properties of tensor isoclinism of groups
In 1940, P. Hall introduced the concept of isoclinism of groups. In the
present paper, we introduce the notion of tensor isoclinism between
two groups. Among other results it is shown that the tensor degree of
a given group G...
Some Properties of non-abelian tensor products of groups
In thisaper we study some properties of non-abelian tensor product of two groups....
The Non-Abelian Tensor Square and Schur multiplier of Groups of Orders p^2q, pq^2 and p^2qr
The aim of this paper is to determine the non-abelian tensor square and
Schur multiplier of groups of square free order and of groups of orders p2q, pq2 and p2qr,
where p, q and r are primes and p < q < r....
The non-abelian tensor square of p p -groups of order p4
In this paper, in the class of p-groups of order p4 , we obtain the non-abelian exterior square, the exterior center, the non-abelian tensor square, the tensor center and the third homotopy group of suspension of an Eilenberg–MacLane space k(G,1...
Character Inner Amenability of A otimes B
We investigate the notion of character inner amenability for the projective tensor product of Banach algebras....
On the nonabelian tensor square and capability of groups of order p2q
A group G is said to be capable if it is isomorphic to the central
factor group H/Z(H) for some group H. Let G be a nonabelian group of
order p2q for distinct primes p and q. In this paper, we compute the nonabelian
tensor...
The nonabelian tensor square (G⊗G) of symplectic groups and projective symplectic groups
The determination of G⊗G for linear groups was mentioned as an open problem by Brown et al. (1987). Hannebauer focused on the nonabelian tensor square of SL(2, q), PSL(2, q), GL(2, q) and PGL(2, q) for all q ≥ 5 and q = 9 in a contribution of 1990...
Some properties of tensor centre of groups
Abstract. Let G G be the tensor square of a group G. The set of all
elements a in G such that a g = 1⊗, for all g in G, is called the tensor
centre of G and denoted by Z⊗(G). In this paper some properties of the
tensor centre...