A Steinberg-Like Approach to Describing Faces in 3-Polytopes
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DOI: 10.1007/s00373-016-1743-6
Abstract: It is trivial that every 3-polytope has a face of degree at most 5, called minor. Back in 1940, Lebesgue gave an approximate description of minor faces in 3-polytopes. Borodin (Diskretn Anal Issled Oper 9(3),… read more here.
Keywords: minor faces; steinberg like; description; approach ... See more keywords
Steinberg-like characters for finite simple groups
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DOI: 10.1515/jgth-2019-0024
Abstract: Abstract Let G be a finite group and, for a prime p, let S be a Sylow p-subgroup of G. A character χ of G is called Sylp{\mathrm{Syl}_{p}}-regular if the restriction of χ to S… read more here.
Keywords: steinberg like; characters finite; like characters; simple groups ... See more keywords