A Bounded Compactness Theorem for L1-Embeddability of Metric Spaces in the Plane.
G. Kalai (1992)
Discrete & computational geometry
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Displaying similar documents to “Diameter and Radius in the Manhattan Metric.”
A Bounded Compactness Theorem for L1-Embeddability of Metric Spaces in the Plane.
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W. Waliszewski (1966)
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A Power Law for the Distortion of Planar Sets.
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Szymon Plewik, Marta Walczyńska (2016)
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By studying dimensional types of metric scattered spaces, we consider the wider class of metric σ-discrete spaces. Applying techniques relevant to this wider class, we present new proofs of some embeddable properties of countable metric spaces in such a way that they can be generalized onto uncountable metric scattered spaces. Related topics are also explored, which gives a few new results.
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APPS. Applied Sciences
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On the Average Number of k-Sets.
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P. Schmitt (1987)
Discrete & computational geometry
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Repeated Angles in E4 .
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Shelling Pseudopolyhedra.
P. Goossens (1992)
Discrete & computational geometry
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A Combinatorial Result About Points and Balls in Euclidean Space.
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Discrete & computational geometry
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On set-theoretically independent collections of balls
J. Anusiak (1964)
Colloquium Mathematicae
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