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⋆-closure Operators on Čech Closure Space
Journal of Computer and Mathematical Sciences, 2018Muhsina V, Baby Chacko
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Čech closure spaces: A unified framework for discrete and continuous homotopy
Topology and Its Applications, 2021Antonio Rieser
exaly
1999
When closure operators are defined over figures in the plane, they are normally defined with respect to convex closure in the Euclidean plane. This report concentrates on discrete closure operators defined over the discrete, rectilinear plane. Basic to geometric convexity is the concept of a geodesic, or shortest path.
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When closure operators are defined over figures in the plane, they are normally defined with respect to convex closure in the Euclidean plane. This report concentrates on discrete closure operators defined over the discrete, rectilinear plane. Basic to geometric convexity is the concept of a geodesic, or shortest path.
openaire +1 more source
Back-and-Forth in Space: On Logics and Bisimilarity in Closure Spaces
Lecture Notes in Computer Science, 2022Mieke Massink +2 more
exaly
A representation of continuous lattices based on closure spaces
Quaestiones Mathematicae, 2021Longchun wang, Qingguo Li
exaly
Closure in logarithmic Hardy-Bloch norm of some analytic function spaces
Journal of Mathematical Analysis and Applications, 2023exaly