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A subexponential size triangulation of \(\mathbb{R} P^n\)

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Publication:2151172
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DOI10.1007/s00493-021-4602-xOpenAlexW3217598447MaRDI QIDQ2151172

Karim A. Adiprasito, Sergey Avvakumov, Roman N. Karasev

Publication date: 30 June 2022

Published in: Combinatorica (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/2009.02703


zbMATH Keywords

triangulationssubexponentialreal projective space


Mathematics Subject Classification ID

Triangulating manifolds (57Q15)


Related Items

Exchange Properties of Finite Set-Systems ⋮ Trisecting the nine-vertex complex projective plane



Cites Work

  • Unnamed Item
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  • Tight combinatorial manifolds and graded Betti numbers
  • A new family of triangulations of \(\mathbb{R} P^d\)
  • Tight polyhedral submanifolds and tight triangulations
  • A bound for the number of vertices of a polytope with applications
  • THE KÜHNEL TRIANGULATION OF THE COMPLEX PROJECTIVE PLANE FROM THE VIEW POINT OF COMPLEX CRYSTALLOGRAPHY PART II
  • Exchange Properties of Finite Set-Systems
  • Equilibrium and equivariant triangulations of some small covers with minimum number of vertices
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