DOIAbstract
We define compactness for stratified lattice-valued convergence spaces and show that a Tychonoff theorem is true. Further a generalization of the classical Richardson compactification is given. This compactification has a universal property
We define compactness for stratified lattice-valued convergence spaces and show that a Tychonoff theorem is true. Further a generalization of the classical Richardson compactification is given. This compactification has a universal property
An alternative set of axioms is given for the study of lattice-valued convergence spaces. These axio...
AbstractIt is shown that, for a Tychonoff space X, the complete upper semilattice K(X) of compactifi...
This paper summarizes most of the results to date on convergence space compactifications, and establ...
We define compactness for stratified lattice-valued convergence spaces and show that a Tychonoff the...
We define compactness for stratified lattice-valued convergence spaces and show that a Tychonoff the...
Using a pseudo-bisymmetric enriched cl-premonoid as the underlying lattice, we examine different cat...
Several important topological concepts such as regularity, local compactness, and local boundedness ...
Several important topological concepts such as regularity, local compactness, and local boundedness ...
In this paper, a connectedness in stratied L-generalized convergence spaces, is defined and discusse...
⊤-filters can be used to define ⊤-convergence spaces in the lattice-valued context. Connections betw...
This paper summarizes most of the results to date on convergence space compactifications, and establ...
Compactifications are constructed for convergence ordered spaces and topological ordered spaces with...
An alternative set of axioms is given for the study of lattice-valued convergence spaces. These axio...
An alternative set of axioms is given for the study of lattice-valued convergence spaces. These axio...
Using a pseudo-bisymmetric enriched cl-premonoid as the underlying lattice, we examine different cat...
An alternative set of axioms is given for the study of lattice-valued convergence spaces. These axio...
AbstractIt is shown that, for a Tychonoff space X, the complete upper semilattice K(X) of compactifi...
This paper summarizes most of the results to date on convergence space compactifications, and establ...
We define compactness for stratified lattice-valued convergence spaces and show that a Tychonoff the...
We define compactness for stratified lattice-valued convergence spaces and show that a Tychonoff the...
Using a pseudo-bisymmetric enriched cl-premonoid as the underlying lattice, we examine different cat...
Several important topological concepts such as regularity, local compactness, and local boundedness ...
Several important topological concepts such as regularity, local compactness, and local boundedness ...
In this paper, a connectedness in stratied L-generalized convergence spaces, is defined and discusse...
⊤-filters can be used to define ⊤-convergence spaces in the lattice-valued context. Connections betw...
This paper summarizes most of the results to date on convergence space compactifications, and establ...
Compactifications are constructed for convergence ordered spaces and topological ordered spaces with...
An alternative set of axioms is given for the study of lattice-valued convergence spaces. These axio...
An alternative set of axioms is given for the study of lattice-valued convergence spaces. These axio...
Using a pseudo-bisymmetric enriched cl-premonoid as the underlying lattice, we examine different cat...
An alternative set of axioms is given for the study of lattice-valued convergence spaces. These axio...
AbstractIt is shown that, for a Tychonoff space X, the complete upper semilattice K(X) of compactifi...
This paper summarizes most of the results to date on convergence space compactifications, and establ...
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