AbstractWe give a method for enumerating sequences over a finite alphabet with respect to certain maximal configurations. The required generating functions are obtained as solutions of systems of linear equations. The method utilizes a combinatorial decomposition of sequences into maximal sub-configurations
incollectionWe present the state of the art in the field of generating series for formal languages. ...
AbstractMany enumeration problems concerning sequences emerge as special cases of the combinatorial ...
The study carried out along this dissertation fits into the field of enumerative combinatorics. The...
AbstractA general method is provided for enumerating sequences σ1σ2 … σn with respect to length, num...
AbstractA unified treatment is presented for certain enumeration problems involving sequences over a...
AbstractThis paper gives a combinatorial derivation of the counting series ψm (alternatively ψm∗) fo...
AbstractLetn = (a1.a2 … aN) denote a sequence of integers ai={1.2.…n}. A rise is a part ai.ai+1 with...
AbstractWe show that a number of problems involving the enumeration of alternating subsets of intege...
We address the enumeration of coprime polynomial pairs over $\F_2$ where both polynomials have a non...
AbstractThe free monoid generated by two letters is a poset for the relation “u is a subword of v.” ...
AbstractA unified treatment is presented for certain enumeration problems involving sequences over a...
The aim of this work is to contribute to the development of a formal framework for the study of the ...
This booklet develops in nearly 200 pages the basics of combinatorial enumeration through an approac...
AbstractThe theory of binomial enumeration leads to sequences of functions of binomial type which ar...
incollectionWe present the state of the art in the field of generating series for formal languages. ...
incollectionWe present the state of the art in the field of generating series for formal languages. ...
AbstractMany enumeration problems concerning sequences emerge as special cases of the combinatorial ...
The study carried out along this dissertation fits into the field of enumerative combinatorics. The...
AbstractA general method is provided for enumerating sequences σ1σ2 … σn with respect to length, num...
AbstractA unified treatment is presented for certain enumeration problems involving sequences over a...
AbstractThis paper gives a combinatorial derivation of the counting series ψm (alternatively ψm∗) fo...
AbstractLetn = (a1.a2 … aN) denote a sequence of integers ai={1.2.…n}. A rise is a part ai.ai+1 with...
AbstractWe show that a number of problems involving the enumeration of alternating subsets of intege...
We address the enumeration of coprime polynomial pairs over $\F_2$ where both polynomials have a non...
AbstractThe free monoid generated by two letters is a poset for the relation “u is a subword of v.” ...
AbstractA unified treatment is presented for certain enumeration problems involving sequences over a...
The aim of this work is to contribute to the development of a formal framework for the study of the ...
This booklet develops in nearly 200 pages the basics of combinatorial enumeration through an approac...
AbstractThe theory of binomial enumeration leads to sequences of functions of binomial type which ar...
incollectionWe present the state of the art in the field of generating series for formal languages. ...
incollectionWe present the state of the art in the field of generating series for formal languages. ...
AbstractMany enumeration problems concerning sequences emerge as special cases of the combinatorial ...
The study carried out along this dissertation fits into the field of enumerative combinatorics. The...