AbstractRecent work by the author with Bonchi and Sobociński shows how PROPs of linear relations (subspaces) can be presented by generators and equations via a “cube construction”, based on letting very simple structures interact according to PROP operations of sum, fibered sum and composition via a distributive law. This paper shows how the same construction can be used in a cartesian setting to obtain presentations by generators and equations for the PROP of equivalence relations and of partial equivalence relations
We present a few laws of linear algebra inspired by laws of relation algebra. The linear algebra law...
Abstract. Bialgebras and Frobenius algebras are different ways in which monoids and comonoids intera...
Calculi of string diagrams are increasingly used to present the syntax and algebraic structure of va...
AbstractRecent work by the author with Bonchi and Sobociński shows how PROPs of linear relations (su...
We introduce the theory IHR of interacting Hopf algebras, parametrised over a principal ideal domain...
A PROP is a way of encoding structure borne by an object of a symmetric monoidal category. We descib...
PROs, PROPs and Lawvere categories are related notions adapted to the study of algebraic structures ...
Calculi of string diagrams are increasingly used to present the syntax and algebraic structure of va...
Calculi of string diagrams are increasingly used to present the syntax and algebraic structure of va...
We introduce the theory IHRof interacting Hopf algebras, parametrised over a principal ideal domain ...
International audiencePROPs and Lawvere categories are related notions adapted to the study of algeb...
We introduce the theory IHRof interacting Hopf algebras, parametrised over a principal ideal domain ...
AbstractMulti-algebras allow for the modelling of nondeterminism in an algebraic framework by interp...
We present a few laws of linear algebra inspired by laws of relation algebra. The linear algebra law...
AbstractThat matrices of relations also obey the rules of relation algebra is well known. When the p...
We present a few laws of linear algebra inspired by laws of relation algebra. The linear algebra law...
Abstract. Bialgebras and Frobenius algebras are different ways in which monoids and comonoids intera...
Calculi of string diagrams are increasingly used to present the syntax and algebraic structure of va...
AbstractRecent work by the author with Bonchi and Sobociński shows how PROPs of linear relations (su...
We introduce the theory IHR of interacting Hopf algebras, parametrised over a principal ideal domain...
A PROP is a way of encoding structure borne by an object of a symmetric monoidal category. We descib...
PROs, PROPs and Lawvere categories are related notions adapted to the study of algebraic structures ...
Calculi of string diagrams are increasingly used to present the syntax and algebraic structure of va...
Calculi of string diagrams are increasingly used to present the syntax and algebraic structure of va...
We introduce the theory IHRof interacting Hopf algebras, parametrised over a principal ideal domain ...
International audiencePROPs and Lawvere categories are related notions adapted to the study of algeb...
We introduce the theory IHRof interacting Hopf algebras, parametrised over a principal ideal domain ...
AbstractMulti-algebras allow for the modelling of nondeterminism in an algebraic framework by interp...
We present a few laws of linear algebra inspired by laws of relation algebra. The linear algebra law...
AbstractThat matrices of relations also obey the rules of relation algebra is well known. When the p...
We present a few laws of linear algebra inspired by laws of relation algebra. The linear algebra law...
Abstract. Bialgebras and Frobenius algebras are different ways in which monoids and comonoids intera...
Calculi of string diagrams are increasingly used to present the syntax and algebraic structure of va...