AbstractWe consider several different sound and complete classes of models for the computational ·-calculus, explain the definitions, and outline why one might be interested in the various classes. We first consider the class of closed -categories, a natural and direct generalisation of the notion of cartesian closed category. We then consider closed ·-categories, which are based upon indexed categories and which are closely related to modern compiling technology. Finally, we consider the class of cartesian closed categories · together with a ·-enriched monad. The latter class has the most developed abstract theory, which one can adopt and by which one can dispense with coherence details in the spirit of Mac Lane involving strengths
AbstractThe finite π-calculus has an explicit set-theoretic functor-category model that is known to ...
AbstractThe Cartesian closed categories have been shown by several authors to provide the right fram...
AbstractCurien's CAM is an environment machine for the untyped λ-calculus based on cartesian closed ...
AbstractCurien's CAM is an environment machine for the untyped λ-calculus based on cartesian closed ...
AbstractWe introduce direct categorical models for the computational lambda-calculus. Direct models ...
AbstractThe Cartesian closed categories have been shown by several authors to provide the right fram...
This paper is about a categorical approach to model a very simple Semantically Linear λ-calculus, na...
We present a category-theoretic framework for providing intensional semantics of programming languag...
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AbstractA new algebraic approach to abstract computing systems based on lambda calculi and cartesian...
AbstractIn categorical semantics, there have traditionally been two approaches to modelling environm...
Curien's CAM is an environment machine for the untyped lambda -calculus based on cartesian closed ca...
The growing complexity of modern practical problems puts high demand on mathematical modelling. Give...
We present a construction which, under suitable assumptions, takes a model of Moggi’s computational ...
This paper is about a categorical approach to model a very simple Semantically Linear λ-calculus, na...
AbstractThe finite π-calculus has an explicit set-theoretic functor-category model that is known to ...
AbstractThe Cartesian closed categories have been shown by several authors to provide the right fram...
AbstractCurien's CAM is an environment machine for the untyped λ-calculus based on cartesian closed ...
AbstractCurien's CAM is an environment machine for the untyped λ-calculus based on cartesian closed ...
AbstractWe introduce direct categorical models for the computational lambda-calculus. Direct models ...
AbstractThe Cartesian closed categories have been shown by several authors to provide the right fram...
This paper is about a categorical approach to model a very simple Semantically Linear λ-calculus, na...
We present a category-theoretic framework for providing intensional semantics of programming languag...
This thesis studies various manifestations of monads in the mathematics of computation and presents ...
AbstractA new algebraic approach to abstract computing systems based on lambda calculi and cartesian...
AbstractIn categorical semantics, there have traditionally been two approaches to modelling environm...
Curien's CAM is an environment machine for the untyped lambda -calculus based on cartesian closed ca...
The growing complexity of modern practical problems puts high demand on mathematical modelling. Give...
We present a construction which, under suitable assumptions, takes a model of Moggi’s computational ...
This paper is about a categorical approach to model a very simple Semantically Linear λ-calculus, na...
AbstractThe finite π-calculus has an explicit set-theoretic functor-category model that is known to ...
AbstractThe Cartesian closed categories have been shown by several authors to provide the right fram...
AbstractCurien's CAM is an environment machine for the untyped λ-calculus based on cartesian closed ...