Abstract and concrete categories
Abstract and concrete categories
The categorical topology approach to fuzzy topology and fuzzy convergence
Fuzzy Sets and Systems - Special memorial volume on mathematical aspects of fuzzy set theory
Pretopological and topological lattice-valued convergence spaces
Fuzzy Sets and Systems
On many-valued stratified L-fuzzy convergence spaces
Fuzzy Sets and Systems
Lattice-valued convergence spaces and regularity
Fuzzy Sets and Systems
A common framework for lattice-valued uniform spaces and probabilistic uniform limit spaces
Fuzzy Sets and Systems
Lattice-valued fuzzy interior operators
Fuzzy Sets and Systems
Compactification of lattice-valued convergence spaces
Fuzzy Sets and Systems
Stratified L-ordered convergence structures
Fuzzy Sets and Systems
Relationships between L-ordered convergence structures and strong L-topologies
Fuzzy Sets and Systems
Compactness in lattice-valued function spaces
Fuzzy Sets and Systems
Lattice-valued convergence spaces: Extending the lattice context
Fuzzy Sets and Systems
A one-point compactification for lattice-valued convergence spaces
Fuzzy Sets and Systems
Largest and smallest T2-compactifications of lattice-valued convergence spaces
Fuzzy Sets and Systems
Regularity: Lattice-valued Cauchy spaces
Fuzzy Sets and Systems
Gähler's neighborhood condition for lattice-valued convergence spaces
Fuzzy Sets and Systems
On stratified L-convergence spaces: Pretopological axioms and diagonal axioms
Fuzzy Sets and Systems
Net-theoretical convergence in (L,M)-fuzzy cotopological spaces
Fuzzy Sets and Systems
Diagonal conditions for lattice-valued uniform convergence spaces
Fuzzy Sets and Systems
p-Topologicalness and p-regularity for lattice-valued convergence spaces
Fuzzy Sets and Systems
On (L,M)-fuzzy convergence spaces
Fuzzy Sets and Systems
Enriched lattice-valued convergence groups
Fuzzy Sets and Systems
Hi-index | 0.21 |
We study several subcategories of Heyting-algebra-valued convergence spaces. These categories generalize the well-known categories of Kent convergence spaces, of limit spaces, of pretopological spaces, of pseudo-topological spaces and of topological limit spaces to the many-valued setting. Moreover a functorial mechanism is described for changing the ''basis-lattice''.