منابع مشابه
Menger probabilistic normed space is a category topological vector space
In this paper, we formalize the Menger probabilistic normed space as a category in which its objects are the Menger probabilistic normed spaces and its morphisms are fuzzy continuous operators. Then, we show that the category of probabilistic normed spaces is isomorphicly a subcategory of the category of topological vector spaces. So, we can easily apply the results of topological vector spaces...
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متن کاملmenger probabilistic normed space is a category topological vector space
in this paper, we formalize the menger probabilistic normed space as a category in which its objects are the menger probabilistic normed spaces and its morphisms are fuzzy continuous operators. then, we show that the category of probabilistic normed spaces is isomorphicly a subcategory of the category of topological vector spaces. so, we can easily apply the results of topological vector spaces...
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If k is a field, the ring K0(Vk) is defined as the free abelian group generated by the isomorphism classes of geometrically reduced k-varieties modulo the set of relations of the form [X − Y ] = [X] − [Y ] whenever Y is a closed subvariety of X. The multiplication is defined using the product operation on varieties. We prove that if the characteristic of k is zero, then K0(Vk) is not a domain. ...
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ژورنال
عنوان ژورنال: Studia Mathematica
سال: 1983
ISSN: 0039-3223,1730-6337
DOI: 10.4064/sm-75-2-193-216