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Varieties of Coarse Spaces
Faculty of Computer Science and Cybernetics, Kyiv University, Academic Glushkov pr. 4d, 03680 Kyiv, Ukraine
Axioms 2018, 7(2), 32; https://doi.org/10.3390/axioms7020032
Received: 27 March 2018 / Revised: 22 April 2018 / Accepted: 10 May 2018 / Published: 14 May 2018
(This article belongs to the Collection Topological Groups)
of coarse spaces is called a variety if is closed under the formation of subspaces, coarse images, and products. We classify the varieties of coarse spaces and, in particular, show that if a variety contains an unbounded metric space then is the variety of all coarse spaces.
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Protasov, I. Varieties of Coarse Spaces. Axioms 2018, 7, 32.
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Protasov I. Varieties of Coarse Spaces. Axioms. 2018; 7(2):32.Chicago/Turabian Style
Protasov, Igor. 2018. "Varieties of Coarse Spaces." Axioms 7, no. 2: 32.
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