AbstractAn involution is introduced in the set of all Dyck paths of semilength n from which one re-obtains easily the equidistribution of the parameters ‘number of valleys’ and ‘number of doublerises’ and also the equidistribution of the parameters ‘height of the first peak’ and ‘number of returns’
The Lalanneâ Kreweras involution (LK) on Dyck paths yields a bijective proof of the symmetry of two...
open2noWe describe a map Γ from the set of Dyck paths of given semilength to itself that is the ana...
We show that the distribution of the number of peaks at height $i$ modulo $k$ in $k$-Dyck paths of a...
AbstractAn involution is introduced in the set of all Dyck paths of semilength n from which one re-o...
AbstractA bijection is introduced in the set of all Dyck paths of semilength n from which it follows...
AbstractA bijection is introduced in the set of all Dyck paths of semilength n from which it follows...
International audienceWe investigate new equivalence relations on the set D of Dyck paths relatively...
International audienceWe investigate new equivalence relations on the set $\mathcal{D}_n$ of Dyck pa...
International audienceWe investigate new equivalence relations on the set D of Dyck paths relatively...
International audienceWe investigate new equivalence relations on the set $\mathcal{D}_n$ of Dyck pa...
We describe a map Γ from the set of Dyck paths of given semilength to itself that is the analog of ...
We describe a map Γ from the set of Dyck paths of given semilength to itself that is the analog of ...
We describe a map Γ from the set of Dyck paths of given semilength to itself that is the analog of t...
A dissertation submitted to the Faculty of Science, University of the Witwatersrand, Johannesburg in...
The Lalanneâ Kreweras involution (LK) on Dyck paths yields a bijective proof of the symmetry of two...
The Lalanneâ Kreweras involution (LK) on Dyck paths yields a bijective proof of the symmetry of two...
open2noWe describe a map Γ from the set of Dyck paths of given semilength to itself that is the ana...
We show that the distribution of the number of peaks at height $i$ modulo $k$ in $k$-Dyck paths of a...
AbstractAn involution is introduced in the set of all Dyck paths of semilength n from which one re-o...
AbstractA bijection is introduced in the set of all Dyck paths of semilength n from which it follows...
AbstractA bijection is introduced in the set of all Dyck paths of semilength n from which it follows...
International audienceWe investigate new equivalence relations on the set D of Dyck paths relatively...
International audienceWe investigate new equivalence relations on the set $\mathcal{D}_n$ of Dyck pa...
International audienceWe investigate new equivalence relations on the set D of Dyck paths relatively...
International audienceWe investigate new equivalence relations on the set $\mathcal{D}_n$ of Dyck pa...
We describe a map Γ from the set of Dyck paths of given semilength to itself that is the analog of ...
We describe a map Γ from the set of Dyck paths of given semilength to itself that is the analog of ...
We describe a map Γ from the set of Dyck paths of given semilength to itself that is the analog of t...
A dissertation submitted to the Faculty of Science, University of the Witwatersrand, Johannesburg in...
The Lalanneâ Kreweras involution (LK) on Dyck paths yields a bijective proof of the symmetry of two...
The Lalanneâ Kreweras involution (LK) on Dyck paths yields a bijective proof of the symmetry of two...
open2noWe describe a map Γ from the set of Dyck paths of given semilength to itself that is the ana...
We show that the distribution of the number of peaks at height $i$ modulo $k$ in $k$-Dyck paths of a...
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