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Canadian Journal of Mathematics, 1972
All topological spaces shall be uniformizable (completely regular Hausdorff). A uniformity on X shall be viewed as a collection μ of coverings of X, via the manner of Tukey [20] and Isbell [16], and the associated uniform space denoted μX. Given the uniformizable topological space X, we shall be concerned with compatible uniformities as follows ...
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All topological spaces shall be uniformizable (completely regular Hausdorff). A uniformity on X shall be viewed as a collection μ of coverings of X, via the manner of Tukey [20] and Isbell [16], and the associated uniform space denoted μX. Given the uniformizable topological space X, we shall be concerned with compatible uniformities as follows ...
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Christiansen uniformity revisited: Re-thinking uniformity assessment in rainfall simulator studies
Catena, 2022Daniel Green, Ian Pattison
exaly
Spread Uniformities and Uniform Spreads
Quaestiones Mathematicae, 2004We discuss a point free analog of the topological fact that every uniformly continuous function on a dense subspace of a uniform space into a complete uniform space has a unique continuous extension. It is shown that a uniform frame homomorphism h: L → M from a complete uniform frame L into a uniform frame M (not necessarily complete ...
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