On the self-perimeter of quadrangles for gauges
Author:
Publisher
Springer Science and Business Media LLC
Subject
Geometry and Topology,Algebra and Number Theory
Link
http://link.springer.com/content/pdf/10.1007/s13366-011-0018-x.pdf
Reference15 articles.
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2. Chakerian G.D.: Mixed areas and self-circumference of a convex body. Arch. Math. 34, 81–83 (1980)
3. Chakerian G.D., Talley W.K.: Some properties of the self-circumference of convex sets. Arch. Math. 20, 431–443 (1969)
4. Ghandehari M.A., O’Neill E.J.: Self-circumference of rotors. Acta Math. Hung. 79, 179–190 (1998)
5. Goła̧b S.: Some metric problems in the geometry of Minkowski. (Polish, French summary). Prace Akademii Górniczej w Krakowie 6, 1–79 (1932)
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1. Upper estimates on self-perimeters of unit circles for gauges;Colloquium Mathematicum;2016
2. On the stability of the unit circle with minimal self-perimeter in normed planes;Colloquium Mathematicum;2013
3. Discrete Geometry in Minkowski Spaces;Discrete Geometry and Optimization;2013
4. On the self-perimeter of pentagonal gauges;Aequationes mathematicae;2012-04-17
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