In this paper, we will discuss about topological properties of quasi-pseudometric spaces and properties of linear operators in asymmetric normed spaces. The topological properties of quasi-pseudometric spaces will be given consisting of open and closed set properties in quasi-pseudometric spaces. The discussion about properties of linear operators on asymmetric normed spaces is focused on the uniform boundedness principle. The uniform boundedness theorem is proved by utilizing completeness properties and characteristic of closed sets on quasi-pseudometric spaces
The notion of a quiet quasi-uniform space was introduced by Doitchinov in1988 when he developed an i...
In mathematical literature, the term pseudo-norm has no one specific definition but is used for fu...
In this talk, we preset the quasi-uniform box product, a topology that is finer than the Tychonov pr...
In this paper, we will discuss about topological properties of quasi-pseudometric spaces and propert...
In metric spaces, a set is Bourbaki-bounded if and only if every real- valued uniformily continuous ...
In this paper, we introduce some concepts of ★-(quasi)-pseudometric spaces, and give an example whic...
We discuss completeness in terms of a notion of absolute closure. This will be done in the context o...
“NOTICE: this is the author’s version of a work that was accepted for publication in Fuzzy Sets and ...
AbstractWe present a characterization of those quasi-pseudometrizable bitopological spaces which adm...
[EN] The authors study quasi-uniformities that are generated by a family of weightable quasi-pseudom...
AbstractWe prove that any product of quotient maps in the category of quasi-uniform spaces and quasi...
The preservation of various completeness properties in the quasi-metric (and quasi-uniform) setting ...
We introduce, in this work, the notion of topological quasilinear spaces as a generalization of the ...
AbstractWe continue our study of the conjugate invariant method for completing an arbitrary T0-quasi...
summary:We say that a real normed lattice is quasi-Baire if the intersection of each sequence of mon...
The notion of a quiet quasi-uniform space was introduced by Doitchinov in1988 when he developed an i...
In mathematical literature, the term pseudo-norm has no one specific definition but is used for fu...
In this talk, we preset the quasi-uniform box product, a topology that is finer than the Tychonov pr...
In this paper, we will discuss about topological properties of quasi-pseudometric spaces and propert...
In metric spaces, a set is Bourbaki-bounded if and only if every real- valued uniformily continuous ...
In this paper, we introduce some concepts of ★-(quasi)-pseudometric spaces, and give an example whic...
We discuss completeness in terms of a notion of absolute closure. This will be done in the context o...
“NOTICE: this is the author’s version of a work that was accepted for publication in Fuzzy Sets and ...
AbstractWe present a characterization of those quasi-pseudometrizable bitopological spaces which adm...
[EN] The authors study quasi-uniformities that are generated by a family of weightable quasi-pseudom...
AbstractWe prove that any product of quotient maps in the category of quasi-uniform spaces and quasi...
The preservation of various completeness properties in the quasi-metric (and quasi-uniform) setting ...
We introduce, in this work, the notion of topological quasilinear spaces as a generalization of the ...
AbstractWe continue our study of the conjugate invariant method for completing an arbitrary T0-quasi...
summary:We say that a real normed lattice is quasi-Baire if the intersection of each sequence of mon...
The notion of a quiet quasi-uniform space was introduced by Doitchinov in1988 when he developed an i...
In mathematical literature, the term pseudo-norm has no one specific definition but is used for fu...
In this talk, we preset the quasi-uniform box product, a topology that is finer than the Tychonov pr...