AbstractTo carry out diagram chases in non-additive categories, we make use of categories of relations, ordered categories with involution. For illustration, we give two constructions of the connecting homomorphism. In the top-down treatment, morphisms are just relations with right adjoints. In the bottom–up treatment for a category with a given class of regular epimorphisms, we construct relations following a method of Calenko
Given a diagram of small categories $F : J \rightarrow \textbf{Cat}$, we provide a combinatorial des...
String diagrams can be used as a compositional syntax for different kinds of computational structur...
Given a span of $\infty$-categories one of whose legs is a right fibration and the other a cofibrati...
AbstractTo carry out diagram chases in non-additive categories, we make use of categories of relatio...
AbstractThere are two well-known methods for constructing the ‘connecting homomorphism’ in homologic...
AbstractA diagram chasing technique generalizing the ‘two-square’ lemma of homological algebra is ex...
AbstractThe relation-algebraic approach to graph transformation has previously been formalised in th...
Magister Scientiae - MScAlthough the interior operators correspond to a special class of neighbourho...
>Magister Scientiae - MScAlthough the interior operators correspond to a special class of neighbourh...
AbstractWe investigate a Galois connection in poset enriched categories between subcategories and cl...
Calculi of string diagrams are increasingly used to present the syntax and algebraic structure of va...
AbstractFormal theories of higher types need to be augmented to permit treatment of some additional ...
We previously defined collagories essentially as “distributive allegories without zero morphisms”. C...
AbstractIn his seminal paper on “Types, Abstraction and Parametric Polymorphism,” John Reynolds call...
AbstractThe “semantics of flow diagrams” are used to motivate the notion of partially additive monoi...
Given a diagram of small categories $F : J \rightarrow \textbf{Cat}$, we provide a combinatorial des...
String diagrams can be used as a compositional syntax for different kinds of computational structur...
Given a span of $\infty$-categories one of whose legs is a right fibration and the other a cofibrati...
AbstractTo carry out diagram chases in non-additive categories, we make use of categories of relatio...
AbstractThere are two well-known methods for constructing the ‘connecting homomorphism’ in homologic...
AbstractA diagram chasing technique generalizing the ‘two-square’ lemma of homological algebra is ex...
AbstractThe relation-algebraic approach to graph transformation has previously been formalised in th...
Magister Scientiae - MScAlthough the interior operators correspond to a special class of neighbourho...
>Magister Scientiae - MScAlthough the interior operators correspond to a special class of neighbourh...
AbstractWe investigate a Galois connection in poset enriched categories between subcategories and cl...
Calculi of string diagrams are increasingly used to present the syntax and algebraic structure of va...
AbstractFormal theories of higher types need to be augmented to permit treatment of some additional ...
We previously defined collagories essentially as “distributive allegories without zero morphisms”. C...
AbstractIn his seminal paper on “Types, Abstraction and Parametric Polymorphism,” John Reynolds call...
AbstractThe “semantics of flow diagrams” are used to motivate the notion of partially additive monoi...
Given a diagram of small categories $F : J \rightarrow \textbf{Cat}$, we provide a combinatorial des...
String diagrams can be used as a compositional syntax for different kinds of computational structur...
Given a span of $\infty$-categories one of whose legs is a right fibration and the other a cofibrati...