Results 151 to 160 of about 1,040 (166)
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Covering convex solids by greater homotheties
Mathematical Notes of the Academy of Sciences of the USSR, 1972Let K be a convex solid of Euclidean space En, with bd K and int K being its boundary and interior. The paper solves the problem of the possibility of covering K by sets homothetic to int K, with the ratio of the homotheties being greater than unity and the centers being in En/int K, while, should such a covering exist, an estimate is provided of the ...
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A17. TELL ME WHAT YOU SEE: NEW STUDIES IN LUNG IMAGING, 2023
S. Bodduluri +3 more
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S. Bodduluri +3 more
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Motions and homotheties in Finsler spaces and their generalizations
Journal of Soviet Mathematics, 1986Translation from Itogi Nauki Tekh., Ser. Probl. Geom. 16, 81-126 (Russian) (1984; Zbl 0576.53021).
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Building homotheties through pinches
Linear and Multilinear Algebra, 2021Logan Richard +4 more
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Classification of Minkowski planes by transitive groups of homotheties
Journal of Geometry, 1992In 1989, the author with H.-J. Kroll published a classification of Minkowski planes based on the notions ``\(G\)-translations'' and ``\(q\)- translations''. In the present paper the author improves upon the classification by looking at transitive groups of homotheties. These results complete the classification by \textit{M.
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Topological Homotheties on Compact Metrizable Spaces
Canadian Journal of Mathematics, 1968Notation and definitions.Definition 1. Let (X, ρ) be a metric space and ϕ: X → X a continuous self-mapping of X. We shall call ϕ and α-contraction on (X, ρ) if and only if α ϵ [0,1) and . We shall call ϕ an α-homothety on (X, ρ) if and only if α > 0 and .
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Plane transformations in a complex setting I: Homotheties-translations
International Journal of Mathematical Education in Science and Technology, 2006A previous note described how complex numbers can be used for elementary analytic geometry in the plane, describing lines, circles and their intersections using complex Cartesian equations. In the present note, a description of elementary plane transformations, namely homotheties and translations, their group structure and their operations on lines ...
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Characterizing addition of convex sets by polynomiality of volume and by the homothety operation
, 2015V. Milman, L. Rotem
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