AbstractThe category of finitely-generated spaces is shown to be the largest hereditary cartesian closed coreflective subcategory of the category Top of topological spaces. Consequently, any coreflective subcategory of Top which is contained in a cartesian closed coreflective subcategory and contains a space which is not finitely-generated fails to be hereditary
AbstractWe construct cartesian closed extensions of concrete categories with special (topological) p...
In this paper, we find the coreflective hull of the category of indiscrete [0; 1]-topological spaces...
AbstractA property of a space is called hereditary if each subspace of the space possesses this prop...
AbstractThe category of finitely-generated spaces is shown to be the largest hereditary cartesian cl...
AbstractThe category of finitely-generated spaces is shown to be the largest finitely productive car...
AbstractAnswering the first part of Problem 7 in [10] we prove that there is no largest cartesian cl...
It is well known that, although the category of topological spaces is not Cartesian closed, it posse...
AbstractIt is well known that, although the category of topological spaces is not Cartesian closed, ...
AbstractThe paper begins with a general construction of a coreflective subcategory of an epireflecti...
AbstractThe paper begins with a general construction of a coreflective subcategory of an epireflecti...
summary:Every nontrivial countably productive coreflective subcategory of topological linear spaces ...
summary:Every nontrivial countably productive coreflective subcategory of topological linear spaces ...
We prove that every locally Cartesian closed $\infty$-category with subobject classifier has a stric...
AbstractIt is shown that the category Chy of Cauchy spaces is a cartesian closed topological categor...
In this note we shall investigate some hereditary properties of a subspace of a product space. Let ...
AbstractWe construct cartesian closed extensions of concrete categories with special (topological) p...
In this paper, we find the coreflective hull of the category of indiscrete [0; 1]-topological spaces...
AbstractA property of a space is called hereditary if each subspace of the space possesses this prop...
AbstractThe category of finitely-generated spaces is shown to be the largest hereditary cartesian cl...
AbstractThe category of finitely-generated spaces is shown to be the largest finitely productive car...
AbstractAnswering the first part of Problem 7 in [10] we prove that there is no largest cartesian cl...
It is well known that, although the category of topological spaces is not Cartesian closed, it posse...
AbstractIt is well known that, although the category of topological spaces is not Cartesian closed, ...
AbstractThe paper begins with a general construction of a coreflective subcategory of an epireflecti...
AbstractThe paper begins with a general construction of a coreflective subcategory of an epireflecti...
summary:Every nontrivial countably productive coreflective subcategory of topological linear spaces ...
summary:Every nontrivial countably productive coreflective subcategory of topological linear spaces ...
We prove that every locally Cartesian closed $\infty$-category with subobject classifier has a stric...
AbstractIt is shown that the category Chy of Cauchy spaces is a cartesian closed topological categor...
In this note we shall investigate some hereditary properties of a subspace of a product space. Let ...
AbstractWe construct cartesian closed extensions of concrete categories with special (topological) p...
In this paper, we find the coreflective hull of the category of indiscrete [0; 1]-topological spaces...
AbstractA property of a space is called hereditary if each subspace of the space possesses this prop...