Geodesic
Counting \(k\)-convex polyominoes
Anne Micheli1 ; Dominique Rossin2
1Université Paris Diderot
2Ecole Polytechnique and CNRS
The electronic journal of combinatorics, Tome 20 (2013) no. 2
Cet article a éte moissonné depuis la source The Electronic Journal of Combinatorics website

Voir la notice de l'article

We compute an asymptotic estimate of a lower bound of the number of $k$-convex polyominoes of semiperimeter $p$. This approximation can be written as $\mu(k) p 4^p$ where $\mu(k)$ is a rational fraction of $k$ which up to $\mu(k)$ is the asymptotics of convex polyominoes.
DOI : 10.37236/3435
Classification : 05A05, 05A16, 05A19, 05B50
Mots-clés : convex polyominoes

Anne Micheli  1   ; Dominique Rossin  2

1 Université Paris Diderot
2 Ecole Polytechnique and CNRS 
@article{10_37236_3435,
     author = {Anne Micheli and Dominique Rossin},
     title = {Counting \(k\)-convex polyominoes},
     journal = {The electronic journal of combinatorics},
     year = {2013},
     volume = {20},
     number = {2},
     doi = {10.37236/3435},
     zbl = {1295.05019},
     url = {http://geodesic.mathdoc.fr/articles/10.37236/3435/}
}
TY  - JOUR
AU  - Anne Micheli
AU  - Dominique Rossin
TI  - Counting \(k\)-convex polyominoes
JO  - The electronic journal of combinatorics
PY  - 2013
VL  - 20
IS  - 2
UR  - http://geodesic.mathdoc.fr/articles/10.37236/3435/
DO  - 10.37236/3435
ID  - 10_37236_3435
ER  - 
%0 Journal Article
%A Anne Micheli
%A Dominique Rossin
%T Counting \(k\)-convex polyominoes
%J The electronic journal of combinatorics
%D 2013
%V 20
%N 2
%U http://geodesic.mathdoc.fr/articles/10.37236/3435/
%R 10.37236/3435
%F 10_37236_3435
Anne Micheli; Dominique Rossin. Counting \(k\)-convex polyominoes. The electronic journal of combinatorics, Tome 20 (2013) no. 2. doi: 10.37236/3435

Cité par Sources :