AbstractA generating function is developed for the principle of inclusion-exclusion. Applications are given to the enumeration of Hamilton paths on a graph, 1-factors in agraph, and to the computation and estimation from above, of the permanent functio
AbstractThe relationship between counting functions and logical expressibility is explored. The most...
Enumerative combinatorics, in its algebraic and analytic forms, is vital to many areas of mathematic...
Providing a self-contained resource for upper undergraduate courses in combinatorics, this text emph...
AbstractA generating function is developed for the principle of inclusion-exclusion. Applications ar...
In this BSc thesis we focus on the principle of inclusion and exclusion and its applications. This p...
The research is financed by Gunadarma University ECO is a method for enumerating classes of combinat...
We use mathematical induction method to prove the Poincare Formula. To demonstrate the usefulness of...
AbstractThe main problem is that of counting partial subgraphs (or patterns, for short) in a given g...
The Mangoldt graph Mn is an arithmetic function, namely, Mangoldt function (n), n ≥ 1 an integer. In...
AbstractTo count over some oriented graphs a class of combinatorial numbers is introduced. Their exp...
28 pagesInternational audienceIn this article, we give the multivariate generating function counting...
28 pagesInternational audienceIn this article, we give the multivariate generating function counting...
Enumerative combinatorics, in its algebraic and analytic forms, is vital to many areas of mathematic...
There are inclusion and exclusion algorithms for many #P problems. By imposing a hierarchy on the in...
This poster discusses the discovery and use of previously unproved methods for solving counting prob...
AbstractThe relationship between counting functions and logical expressibility is explored. The most...
Enumerative combinatorics, in its algebraic and analytic forms, is vital to many areas of mathematic...
Providing a self-contained resource for upper undergraduate courses in combinatorics, this text emph...
AbstractA generating function is developed for the principle of inclusion-exclusion. Applications ar...
In this BSc thesis we focus on the principle of inclusion and exclusion and its applications. This p...
The research is financed by Gunadarma University ECO is a method for enumerating classes of combinat...
We use mathematical induction method to prove the Poincare Formula. To demonstrate the usefulness of...
AbstractThe main problem is that of counting partial subgraphs (or patterns, for short) in a given g...
The Mangoldt graph Mn is an arithmetic function, namely, Mangoldt function (n), n ≥ 1 an integer. In...
AbstractTo count over some oriented graphs a class of combinatorial numbers is introduced. Their exp...
28 pagesInternational audienceIn this article, we give the multivariate generating function counting...
28 pagesInternational audienceIn this article, we give the multivariate generating function counting...
Enumerative combinatorics, in its algebraic and analytic forms, is vital to many areas of mathematic...
There are inclusion and exclusion algorithms for many #P problems. By imposing a hierarchy on the in...
This poster discusses the discovery and use of previously unproved methods for solving counting prob...
AbstractThe relationship between counting functions and logical expressibility is explored. The most...
Enumerative combinatorics, in its algebraic and analytic forms, is vital to many areas of mathematic...
Providing a self-contained resource for upper undergraduate courses in combinatorics, this text emph...
DOI
Add to ORKG