In this paper, we have the principal goal is to study a topography property of important algebraic construction namely the quotient module. We use a new tool with a quotient module which is a tensor product of modules. Therefore all topography submodules in this notion are a tensor product. The meaning of the tensor module introduced in this notion and the important fact of this article is to explain the quotient module when all submodules are tensor. Finally, several results have been obtained about the direct sum of the finite quotient modul
In this paper, = {} is the one-point compactification of the discrete space of natural numbers, ...
We give a foundational account on topological racks and quandles. Specifically, we define the notion...
Stacks were introduced by Grothendieck to provide a general framework for studying local-global phen...
Abstract: Topological quantum field theories are invariants of manifolds which can be computed via c...
In this thesis a general method is developed to provide the algebraic, discrete, tensor product of t...
This article is an investigation of a recently developed method of deriving a topology from a space ...
Topology is the study of topological properties of figures -- those properties which do not change u...
The well-known notion of tensor product is used to describe multilinear relations between objects an...
AbstractBlanchet, Habegger, Masbaum and Vogel defined a quantization functor on a category whose obj...
AbstractIn this paper, we consider the notion of module homomorphisms in the general topological mod...
This book provides an accessible introduction to algebraic topology, a field at the intersection of t...
We develop a `universal' support theory for derived categories of constructible (analytic or \'etale...
summary:We study the validity of two basic results of the classical theory of topological vector spa...
In this paper, we develop a framework for tensor product with imprecise and indeterminate bounds as ...
Algebraic topology is a young subject, and its foundations are not yet firmly in place. I shall give...
In this paper, = {} is the one-point compactification of the discrete space of natural numbers, ...
We give a foundational account on topological racks and quandles. Specifically, we define the notion...
Stacks were introduced by Grothendieck to provide a general framework for studying local-global phen...
Abstract: Topological quantum field theories are invariants of manifolds which can be computed via c...
In this thesis a general method is developed to provide the algebraic, discrete, tensor product of t...
This article is an investigation of a recently developed method of deriving a topology from a space ...
Topology is the study of topological properties of figures -- those properties which do not change u...
The well-known notion of tensor product is used to describe multilinear relations between objects an...
AbstractBlanchet, Habegger, Masbaum and Vogel defined a quantization functor on a category whose obj...
AbstractIn this paper, we consider the notion of module homomorphisms in the general topological mod...
This book provides an accessible introduction to algebraic topology, a field at the intersection of t...
We develop a `universal' support theory for derived categories of constructible (analytic or \'etale...
summary:We study the validity of two basic results of the classical theory of topological vector spa...
In this paper, we develop a framework for tensor product with imprecise and indeterminate bounds as ...
Algebraic topology is a young subject, and its foundations are not yet firmly in place. I shall give...
In this paper, = {} is the one-point compactification of the discrete space of natural numbers, ...
We give a foundational account on topological racks and quandles. Specifically, we define the notion...
Stacks were introduced by Grothendieck to provide a general framework for studying local-global phen...