In this paper we report on an experience communicating two computer algebra systems, namely GAP (and more con-cretely, its HAP package to compute in Homological Alge-bra) and Kenzo (to compute in Algebraic Topology). Both systems cooperate through an OpenMath link in computing homology of groups. In addition, once the output from HAP has been integrated in Kenzo, it can be used to compute more complicated algebraic invariants, as homology groups of some 2-types
International audienceTopological invariants are extremely useful in many applications related to di...
International audienceTopological invariants are extremely useful in many applications related to di...
The classical "computation" methods in Algebraic Topology most often work by means of highly infinit...
AbstractIn this paper, we present several algorithms related with the computation of the homology of...
This work integrates the Kenzo system within Sagemath as an interface and an optional package. Our w...
This work integrates the Kenzo system within Sagemath as an interface and an optional package. Our w...
This work integrates the Kenzo system within Sagemath as an interface and an optional package. Our w...
This book is an introduction to the homology theory of topological spaces and discrete groups, focus...
Kenzo is a symbolic computation system devoted to Algebraic Topol-ogy. Written in Common Lisp, this ...
AbstractIn this paper, we present several algorithms related with the computation of the homology of...
Homology is a fundemental part of algebraical topology. It is a sound tool used for classifying topo...
When the results of a computer program are compared to some theorems proved on a theoretical basis t...
These are expanded lecture notes of a series of expository talks surveying ba-sic aspects of group c...
Abstract. Some notes about the computability of homology groups of chain complexes. These notes are ...
Algebra has been used to define and answer issues in almost every field of mathematics, science, and...
International audienceTopological invariants are extremely useful in many applications related to di...
International audienceTopological invariants are extremely useful in many applications related to di...
The classical "computation" methods in Algebraic Topology most often work by means of highly infinit...
AbstractIn this paper, we present several algorithms related with the computation of the homology of...
This work integrates the Kenzo system within Sagemath as an interface and an optional package. Our w...
This work integrates the Kenzo system within Sagemath as an interface and an optional package. Our w...
This work integrates the Kenzo system within Sagemath as an interface and an optional package. Our w...
This book is an introduction to the homology theory of topological spaces and discrete groups, focus...
Kenzo is a symbolic computation system devoted to Algebraic Topol-ogy. Written in Common Lisp, this ...
AbstractIn this paper, we present several algorithms related with the computation of the homology of...
Homology is a fundemental part of algebraical topology. It is a sound tool used for classifying topo...
When the results of a computer program are compared to some theorems proved on a theoretical basis t...
These are expanded lecture notes of a series of expository talks surveying ba-sic aspects of group c...
Abstract. Some notes about the computability of homology groups of chain complexes. These notes are ...
Algebra has been used to define and answer issues in almost every field of mathematics, science, and...
International audienceTopological invariants are extremely useful in many applications related to di...
International audienceTopological invariants are extremely useful in many applications related to di...
The classical "computation" methods in Algebraic Topology most often work by means of highly infinit...