This article corresponds, up to minor typo corrections, to the article submitted to Discrete Mathematics (Elsevier) in Nov. 1999, and published in its vol. 246(1-3), March 2002, pp. 29-55.Certain families of combinatorial objects admit recursive descriptions in terms of generating trees: each node of the tree corresponds to an object, and the branch leading to the node encodes the choices made in the construction of the object. Generating trees lead to a fast computation of enumeration sequences (sometimes, to explicit formulae as well) and provide efficient random generation algorithms. We investigate the links between the structural properties of the rewriting rules defining such trees and the rationality, algebraicity, or transcendence o...
AbstractWe present a theory of generating functions in countably many non-commuting variables. This ...
AbstractA systematic approach to the random generation of labelled combinatorial objects is presente...
This booklet develops in nearly 200 pages the basics of combinatorial enumeration through an approac...
AbstractCertain families of combinatorial objects admit recursive descriptions in terms of generatin...
This article corresponds, up to minor typo corrections, to the article submitted to Discrete Mathema...
This article corresponds, up to minor typo corrections, to the article submitted to Discrete Mathema...
This article corresponds, up to minor typo corrections, to the article submitted to Discrete Mathema...
This article corresponds, up to minor typo corrections, to the article submitted to Discrete Mathema...
Generating trees describe conveniently certain families of combinatorial objects: each node of the t...
AbstractCertain families of combinatorial objects admit recursive descriptions in terms of generatin...
Generating trees describe conveniently certain families of combinatorial objects: each node of the t...
AbstractIn this paper, we present a general method for the random generation of some classes of comb...
In a probabilistic context, the main data structures of computer science are viewed as random combin...
Holonomic equations are recursive equations which allow computingefficiently numbers of combinatoric...
Holonomic equations are recursive equations which allow computingefficiently numbers of combinatoric...
AbstractWe present a theory of generating functions in countably many non-commuting variables. This ...
AbstractA systematic approach to the random generation of labelled combinatorial objects is presente...
This booklet develops in nearly 200 pages the basics of combinatorial enumeration through an approac...
AbstractCertain families of combinatorial objects admit recursive descriptions in terms of generatin...
This article corresponds, up to minor typo corrections, to the article submitted to Discrete Mathema...
This article corresponds, up to minor typo corrections, to the article submitted to Discrete Mathema...
This article corresponds, up to minor typo corrections, to the article submitted to Discrete Mathema...
This article corresponds, up to minor typo corrections, to the article submitted to Discrete Mathema...
Generating trees describe conveniently certain families of combinatorial objects: each node of the t...
AbstractCertain families of combinatorial objects admit recursive descriptions in terms of generatin...
Generating trees describe conveniently certain families of combinatorial objects: each node of the t...
AbstractIn this paper, we present a general method for the random generation of some classes of comb...
In a probabilistic context, the main data structures of computer science are viewed as random combin...
Holonomic equations are recursive equations which allow computingefficiently numbers of combinatoric...
Holonomic equations are recursive equations which allow computingefficiently numbers of combinatoric...
AbstractWe present a theory of generating functions in countably many non-commuting variables. This ...
AbstractA systematic approach to the random generation of labelled combinatorial objects is presente...
This booklet develops in nearly 200 pages the basics of combinatorial enumeration through an approac...