New topological operations are introduced in order to recover in another way the generalized Dyck equations presented by D. Arquès and al. for the generating functions of maps and colored maps, by decomposing maps topologically and bijectively. Applying repeatedly the operations which made it possible to reveal the generalized Dyck equations for the successive transformed maps, one-to-one correspondences are obtained between maps (colored or not) of indeterminate genus and trees (colored or not) whose vertices can be labelled with several labels, following rules that we will define. These bijections provide us with a coding of these maps
International audienceWe introduce a new class of subshifts of sequences, called generalized Dyck sh...
International audienceWe introduce bijections between families of rooted maps with unfixed genus and...
We consider unicellular maps, or polygon gluings, of fixed genus. In FPSAC '09 the first author gave...
New topological operations are introduced in order to recover in another way the generalized Dyck eq...
AbstractNew topological operations are introduced in order to recover the generalized Dyck equations...
New topological operations are introduced in order to recover in another way the generalized Dyck eq...
AbstractIt is well known (see [3, 6, 9, 10, 11]) that Dyck paths are in bijection with “Dyck words”,...
We present a study of -colored rooted maps in orientable and locally orientable surfaces. As far as ...
AbstractWe introduce a notion of Dyck paths with coloured ascents. For several ways of colouring, wh...
International audienceRecently, Kenyon and Wilson introduced Dyck tilings, which are certain tilings...
Dyck tilings were introduced by Kenyon and Wilson in their study of double-dimer pairings. They are ...
Abstract. We consider unicellular maps, or polygon gluings, of fixed genus. A few years ago the firs...
The main goal of this work is to establish a bijection between Dyck words and a family of Eulerian d...
Doctor of PhilosophyDepartment of MathematicsIlia ZharkovWe introduce an object called a tree growin...
Abstract We define a bijection between permutations and valued Dyck paths, namely, Dyck paths whos...
International audienceWe introduce a new class of subshifts of sequences, called generalized Dyck sh...
International audienceWe introduce bijections between families of rooted maps with unfixed genus and...
We consider unicellular maps, or polygon gluings, of fixed genus. In FPSAC '09 the first author gave...
New topological operations are introduced in order to recover in another way the generalized Dyck eq...
AbstractNew topological operations are introduced in order to recover the generalized Dyck equations...
New topological operations are introduced in order to recover in another way the generalized Dyck eq...
AbstractIt is well known (see [3, 6, 9, 10, 11]) that Dyck paths are in bijection with “Dyck words”,...
We present a study of -colored rooted maps in orientable and locally orientable surfaces. As far as ...
AbstractWe introduce a notion of Dyck paths with coloured ascents. For several ways of colouring, wh...
International audienceRecently, Kenyon and Wilson introduced Dyck tilings, which are certain tilings...
Dyck tilings were introduced by Kenyon and Wilson in their study of double-dimer pairings. They are ...
Abstract. We consider unicellular maps, or polygon gluings, of fixed genus. A few years ago the firs...
The main goal of this work is to establish a bijection between Dyck words and a family of Eulerian d...
Doctor of PhilosophyDepartment of MathematicsIlia ZharkovWe introduce an object called a tree growin...
Abstract We define a bijection between permutations and valued Dyck paths, namely, Dyck paths whos...
International audienceWe introduce a new class of subshifts of sequences, called generalized Dyck sh...
International audienceWe introduce bijections between families of rooted maps with unfixed genus and...
We consider unicellular maps, or polygon gluings, of fixed genus. In FPSAC '09 the first author gave...