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A028441
Triangulations of 4-dimensional cyclic polytopes.
2
1, 2, 7, 40, 357, 4824, 96426, 2800212, 116447760
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OFFSET
5,2
LINKS
Table of n, a(n) for n=5..13.
C. A. Athanasiadis, J. A. De Loera, V. Reiner and F. Santos,
Fiber polytopes for the projections between cyclic polytopes
, European Journal of Combinatorics, Volume: 21, Issue: 1, 2000, pp. 19 - 47.
M. Azaola and F. Santos,
The number of triangulations of the cyclic polytope C(n,n-4)
, Discrete Comput. Geom., 27 (2002), 29-48.
Michael Joswig and Lars Kastner,
New counts for the number of triangulations of cyclic polytopes
, arXiv:1804.08029 [math.CO], 2018.
J. Rambau,
TOPCOM
J. Rambau and V. Reiner,
A survey of the higher Stasheff-Tamari orders
, in Progress in Mathematics, Vol. 299, Birkhäuser 2012.
J. Rambau and F. Santos,
The Baues problem for cyclic polytopes I
, In "Special issue on Combinatorics of convex polytopes" (K. Fukuda and G. M. Ziegler, eds.), European J. Combin. 21:1 (2000), 65-83.
CROSSREFS
Cf.
A007815
,
A066342
,
A066634
.
Sequence in context:
A137731
A363004
A008608
*
A006455
A130715
A317723
Adjacent sequences:
A028438
A028439
A028440
*
A028442
A028443
A028444
KEYWORD
nonn
,
more
AUTHOR
Jesús A. De Loera (deloera(AT)geom.umn.edu)
EXTENSIONS
a(12) computed by J. Rambau.
a(13) computed by J. Rambau; added by
Joel B. Lewis
, Feb 05 2013
STATUS
approved
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Last modified April 23 03:30 EDT 2024. Contains 371906 sequences. (Running on oeis4.)