Results 291 to 300 of about 9,971,653 (340)
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Initial L-fuzzy closure spaces
Fuzzy Sets and Systems, 2003The author introduces the notion of \(L\)-fuzzy closure spaces as a generalization of already known \([0,1]\)-fuzzy closure spaces. The author presents many interesting results on topological category. The paper is a useful contribution to fuzzy topology.
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2000
Let G be a projective geometry. The associated closure operator C : P(G) → P(G) sends a subset A ⊆ G to the smallest subspace of G which contains A. Given two points a, b ∈ G one has C({a,b}) = a ⋆ b. Hence the closure operator C gives much more information than the operator ⋆ does, and it is therefore not surprising that a projective geometry can be ...
Claude-Alain Faure, Alfred Frölicher
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Let G be a projective geometry. The associated closure operator C : P(G) → P(G) sends a subset A ⊆ G to the smallest subspace of G which contains A. Given two points a, b ∈ G one has C({a,b}) = a ⋆ b. Hence the closure operator C gives much more information than the operator ⋆ does, and it is therefore not surprising that a projective geometry can be ...
Claude-Alain Faure, Alfred Frölicher
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Universality of the closure space of filters in the algebra of all subsets
Studia Logica: An International Journal for Symbolic Logic, 1985A. Jankowski
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Space and the Dynamic Between Openness and Closure: Open strategizing in the TV series Borgen
Organization Studies, 2023Jeannie Holstein, Anniina Rantakari
exaly
⋆-closure Operators on Čech Closure Space
Journal of Computer and Mathematical Sciences, 2018Muhsina V, Baby Chacko
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American Journal of Orthodontics and Dentofacial Orthopedics, 2018
P. Miles, E. Fisher, N. Pandis
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P. Miles, E. Fisher, N. Pandis
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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.
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Retracts of the closure space of filters in the lattice of all subsets
Studia Logica: An International Journal for Symbolic Logic, 1986A. Jankowski
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