AbstractFor an abstract programming language both a linear and a branching denotational semantics are developed. The main instrument for the construction of the two models and for the semantical operators involved is the classical Banach Fixed Point Theorem. Via higher-order transformations the various semantical definitions are justified by their characterization as—necessarily unique—fixed points of contractions on a complete metric space. Additionally the Banach Theorem proves itself useful in relating the two models presented
We develop a denotational semantics of Linear Logic with least and greatest fixed points in coherenc...
Many questions concerning the semantics of disjunctive databases and of logic programming systems de...
Abstract. Program algebra (PGA) is a basic and simple concept of a programming language which has be...
For an abstract programming language both a linear and a branching denotational semantics are develo...
Many fixed-point theorems are essentially topological in nature. Among them are the Banach contracti...
AbstractOur focus is on the semantics of programming and specification languages. Over the years, di...
AbstractWe present a brief tutorial on the use of metric spaces in semantics, with special attention...
AbstractThe introduction of negation into logic programming brings the benefit of enhanced syntax an...
AbstractWe define for a number of concurrent imperative languages both operational and denotational ...
In 1970, a qualitative xed point technique useful to model the recursive specications in denotation...
A fully abstract denotational semantics for logic programming has not been constructed yet. In this ...
AbstractThis paper investigates full abstraction of denotational model w.r.t. operational ones for t...
We define for a simple concurrent rmperat~ve language both operational and denotat~onal semantic mod...
Denotational Semantics is a framework for the formal description of programming language semantics....
AbstractThis paper shows the equivalence of two semantics for a version of Concurrent Prolog with no...
We develop a denotational semantics of Linear Logic with least and greatest fixed points in coherenc...
Many questions concerning the semantics of disjunctive databases and of logic programming systems de...
Abstract. Program algebra (PGA) is a basic and simple concept of a programming language which has be...
For an abstract programming language both a linear and a branching denotational semantics are develo...
Many fixed-point theorems are essentially topological in nature. Among them are the Banach contracti...
AbstractOur focus is on the semantics of programming and specification languages. Over the years, di...
AbstractWe present a brief tutorial on the use of metric spaces in semantics, with special attention...
AbstractThe introduction of negation into logic programming brings the benefit of enhanced syntax an...
AbstractWe define for a number of concurrent imperative languages both operational and denotational ...
In 1970, a qualitative xed point technique useful to model the recursive specications in denotation...
A fully abstract denotational semantics for logic programming has not been constructed yet. In this ...
AbstractThis paper investigates full abstraction of denotational model w.r.t. operational ones for t...
We define for a simple concurrent rmperat~ve language both operational and denotat~onal semantic mod...
Denotational Semantics is a framework for the formal description of programming language semantics....
AbstractThis paper shows the equivalence of two semantics for a version of Concurrent Prolog with no...
We develop a denotational semantics of Linear Logic with least and greatest fixed points in coherenc...
Many questions concerning the semantics of disjunctive databases and of logic programming systems de...
Abstract. Program algebra (PGA) is a basic and simple concept of a programming language which has be...