2020
DOI: 10.1016/j.ejc.2019.103043
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Centrally symmetric and balanced triangulations of S2×Sd3

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“…The examples by Klee and Novik [32] of type S j ×S d−j realize equality in each of these inequalities with β j = 1 for j < d 2 and β k = 2 for d = 2k. For j = 2 also the examples of Wang and Zheng [58] realize equality. For β j = 0 (and fixed j) the inequalities are trivial but equality cannot be attained except for j = d 2 and the boundary of the cross polytope itself.…”
Section: Centrally-symmetric Versionsmentioning
confidence: 96%
“…The examples by Klee and Novik [32] of type S j ×S d−j realize equality in each of these inequalities with β j = 1 for j < d 2 and β k = 2 for d = 2k. For j = 2 also the examples of Wang and Zheng [58] realize equality. For β j = 0 (and fixed j) the inequalities are trivial but equality cannot be attained except for j = d 2 and the boundary of the cross polytope itself.…”
Section: Centrally-symmetric Versionsmentioning
confidence: 96%