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A Note on Regular Near Polygons
Graphs and Combinatorics, 2004zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jack Koolen
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Journal für die reine und angewandte Mathematik (Crelles Journal), 2009
In their 1984 book [Algebraic combinatorics. I: Association schemes, Mathematics Lecture Note Series. Menlo Park, California etc.: The Benjamin/Cummings Publishing Company, Inc. Advanced Book Program. (1984; Zbl 0555.05019)], \textit{E. Bannai} and \textit{T.
Bang, S., Koolen, J., Moulton, V.
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In their 1984 book [Algebraic combinatorics. I: Association schemes, Mathematics Lecture Note Series. Menlo Park, California etc.: The Benjamin/Cummings Publishing Company, Inc. Advanced Book Program. (1984; Zbl 0555.05019)], \textit{E. Bannai} and \textit{T.
Bang, S., Koolen, J., Moulton, V.
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The order of singularities and the stress intensity factors near corners of regular polygonal holes
International Journal of Engineering Science, 1987A new method was developed for the calculation of the order of singularity (SO) and the respective stress intensity factor (SIF) near corners of regular polygonal holes perforated in elastic plates submitted to an overall tension at infinity. For the solution of the problem the Muskhelishvili potential function \(\phi\) (z) was determined for an ...
Theocaris, P. S., Petrou, L.
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The kissing number of the regular polygon [PDF]
Let Pn be an arbitrary regular polygon with n sides. What is the maximum number k(Pn) of congruent regular polygons (copies of Pn) that can be arranged so that each touches Pn but no two of them overlap?
Zhao, Likuan
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Curves that allow the motion of a regular polygon [PDF]
This paper characterizes curves where a regular polygon of either a variable side length or a constant side length is allowed to rotate during k full revolutions while having its vertices on the curve during the motion.
David Rochera
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A Higman inequality for regular near polygons
Journal of Algebraic Combinatorics, 2011zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Alternative proof of sine's theorem on the size of a regular polygon in R n with the ℓ∞-metric
Discrete and Computational Geometry, 2005A Blokhuis
exaly

