AbstractWe study generating functions for the number of n-long k-ary words that avoid both 132 and an arbitrary ℓ-ary pattern. In several interesting cases the generating function depends only on ℓ and is expressed via Chebyshev polynomials of the second kind and continued fractions
AbstractBabson and Steingrimsson (2000, Séminaire Lotharingien de Combinatoire, B44b, 18) introduced...
AbstractWe call a Stieltjes continued fraction with monic monomial numerators a Catalan continued fr...
International audienceWe present some combinatorial interpretations for coefficients appearing in se...
AbstractWe study generating functions for the number of permutations on n letters avoiding 132 and a...
AbstractWe study generating functions for the number of n-long k-ary words that avoid both 132 and a...
AbstractSeveral authors have examined connections among restricted permutations, continued fractions...
AbstractBabson and Steingrimsson (2000, Séminaire Lotharingien de Combinatoire, B44b, 18) introduced...
AbstractUsing the technique of generating trees, we prove that there are exactly 10 classes of patte...
AbstractWe study generating functions for the number of permutations on n letters avoiding 132 and a...
Several authors have examined connections between restricted permutations and Chebyshev polynomials ...
AbstractWe study bivariate generating functions for the number of involutions in Sn subject to two r...
AbstractSeveral authors have examined connections among 132-avoiding permutations, continued fractio...
AbstractWe say that a word w on a totally ordered alphabet avoids the word v if there are no subsequ...
AbstractIn (West, Discrete Math. 157 (1996) 363–374) it was shown using transfer matrices that the n...
AbstractSeveral authors have examined connections between restricted permutations and Chebyshev poly...
AbstractBabson and Steingrimsson (2000, Séminaire Lotharingien de Combinatoire, B44b, 18) introduced...
AbstractWe call a Stieltjes continued fraction with monic monomial numerators a Catalan continued fr...
International audienceWe present some combinatorial interpretations for coefficients appearing in se...
AbstractWe study generating functions for the number of permutations on n letters avoiding 132 and a...
AbstractWe study generating functions for the number of n-long k-ary words that avoid both 132 and a...
AbstractSeveral authors have examined connections among restricted permutations, continued fractions...
AbstractBabson and Steingrimsson (2000, Séminaire Lotharingien de Combinatoire, B44b, 18) introduced...
AbstractUsing the technique of generating trees, we prove that there are exactly 10 classes of patte...
AbstractWe study generating functions for the number of permutations on n letters avoiding 132 and a...
Several authors have examined connections between restricted permutations and Chebyshev polynomials ...
AbstractWe study bivariate generating functions for the number of involutions in Sn subject to two r...
AbstractSeveral authors have examined connections among 132-avoiding permutations, continued fractio...
AbstractWe say that a word w on a totally ordered alphabet avoids the word v if there are no subsequ...
AbstractIn (West, Discrete Math. 157 (1996) 363–374) it was shown using transfer matrices that the n...
AbstractSeveral authors have examined connections between restricted permutations and Chebyshev poly...
AbstractBabson and Steingrimsson (2000, Séminaire Lotharingien de Combinatoire, B44b, 18) introduced...
AbstractWe call a Stieltjes continued fraction with monic monomial numerators a Catalan continued fr...
International audienceWe present some combinatorial interpretations for coefficients appearing in se...