20 pages, 4 figuresGrand Dyck paths with air pockets (GDAP) are a generalization of Dyck paths with air pockets by allowing them to go below the $x$-axis. We present enumerative results on GDAP (or their prefixes) subject to various restrictions such as maximal/minimal height, ordinate of the last point and particular first return decomposition. In some special cases we give bijections with other known combinatorial classes
The number of down-steps between pairs of up-steps in kt-Dyck paths, a generalization of Dyck paths ...
The number of down-steps between pairs of up-steps in $k_t$-Dyck paths, ageneralization of Dyck path...
Bizley [J. Inst. Actuar. 80 (1954), 55-62] studied a generalization of Dyck paths from (0, 0) to (pn...
20 pages, 4 figuresGrand Dyck paths with air pockets (GDAP) are a generalization of Dyck paths with ...
Grand Dyck paths with air pockets (GDAP) are a generalization of Dyck paths with air pockets by allo...
22 pages, 3 figures, 2 tablesWe introduce and study the new combinatorial class of Dyck paths with a...
22 pages, 3 figures, 2 tablesInternational audienceWe introduce and study the new combinatorial clas...
22 pages, 3 figures, 2 tablesInternational audienceWe introduce and study the new combinatorial clas...
International audienceWe study the enumeration of Dyck paths having a first return decomposition wit...
International audienceWe study the enumeration of Dyck paths having a first return decomposition wit...
International audienceWe study the enumeration of Dyck paths having a first return decomposition wit...
AbstractThe sum of the areas of (2n+2)-length Dyck paths, or total area, is equal to the number of p...
The number of down-steps between pairs of up-steps in kt-Dyck paths, a generalization of Dyck paths ...
The number of down-steps between pairs of up-steps in kt-Dyck paths, a generalization of Dyck paths ...
The number of down-steps between pairs of up-steps in kt-Dyck paths, a generalization of Dyck paths ...
The number of down-steps between pairs of up-steps in kt-Dyck paths, a generalization of Dyck paths ...
The number of down-steps between pairs of up-steps in $k_t$-Dyck paths, ageneralization of Dyck path...
Bizley [J. Inst. Actuar. 80 (1954), 55-62] studied a generalization of Dyck paths from (0, 0) to (pn...
20 pages, 4 figuresGrand Dyck paths with air pockets (GDAP) are a generalization of Dyck paths with ...
Grand Dyck paths with air pockets (GDAP) are a generalization of Dyck paths with air pockets by allo...
22 pages, 3 figures, 2 tablesWe introduce and study the new combinatorial class of Dyck paths with a...
22 pages, 3 figures, 2 tablesInternational audienceWe introduce and study the new combinatorial clas...
22 pages, 3 figures, 2 tablesInternational audienceWe introduce and study the new combinatorial clas...
International audienceWe study the enumeration of Dyck paths having a first return decomposition wit...
International audienceWe study the enumeration of Dyck paths having a first return decomposition wit...
International audienceWe study the enumeration of Dyck paths having a first return decomposition wit...
AbstractThe sum of the areas of (2n+2)-length Dyck paths, or total area, is equal to the number of p...
The number of down-steps between pairs of up-steps in kt-Dyck paths, a generalization of Dyck paths ...
The number of down-steps between pairs of up-steps in kt-Dyck paths, a generalization of Dyck paths ...
The number of down-steps between pairs of up-steps in kt-Dyck paths, a generalization of Dyck paths ...
The number of down-steps between pairs of up-steps in kt-Dyck paths, a generalization of Dyck paths ...
The number of down-steps between pairs of up-steps in $k_t$-Dyck paths, ageneralization of Dyck path...
Bizley [J. Inst. Actuar. 80 (1954), 55-62] studied a generalization of Dyck paths from (0, 0) to (pn...