منابع مشابه
A Note on Tensor Product of Graphs
Let $G$ and $H$ be graphs. The tensor product $Gotimes H$ of $G$ and $H$ has vertex set $V(Gotimes H)=V(G)times V(H)$ and edge set $E(Gotimes H)={(a,b)(c,d)| acin E(G):: and:: bdin E(H)}$. In this paper, some results on this product are obtained by which it is possible to compute the Wiener and Hyper Wiener indices of $K_n otimes G$.
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We introduce Banach algebras arising from tensor norms. By these Banach algebras we make Arensregular Banach algebras such that tensor product becomes irregular, where is tensor norm. Weillustrate injective tensor product, does not preserve bounded approximate identity and it is notalgebra norm.
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Let G and H be connected graphs. The tensor product G + H is a graph with vertex set V(G+H) = V (G) X V(H) and edge set E(G + H) ={(a , b)(x , y)| ax ∈ E(G) & by ∈ E(H)}. The graph H is called the strongly triangular if for every vertex u and v there exists a vertex w adjacent to both of them. In this article the tensor product of G + H under some distancebased topological indices are investiga...
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In this paper, we establish Composition-Diamond lemma for tensor product k〈X〉⊗k〈Y 〉 of two free algebras over a field. As an application, we construct a GröbnerShirshov basis in k〈X〉 ⊗ k〈Y 〉 by lifting a Gröbner-Shirshov basis in k[X]⊗ k〈Y 〉, where k[X] is a commutative algebra.
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Let C1 ⊗F C2 be the tensor product of two composition algebras over a field F with char(F ) 6= 2. R. Brauer [7] and A. A. Albert [1], [2], [3] seemed to be the first mathematicians who investigated the tensor product of two quaternion algebras. Later their results were generalized to this more general situation by B. N. Allison [4], [5], [6] and to biquaternion algebras over rings by Knus [12]....
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ژورنال
عنوان ژورنال: Pure and Applied Mathematics Quarterly
سال: 2012
ISSN: 1558-8599,1558-8602
DOI: 10.4310/pamq.2012.v8.n4.a7