AbstractThis paper is concerned with the problems encountered in defining the semantics of nondeterministic algorithms. A nondeterministic control structure is added to a typed λ-calculus and the usual operational semantics for the deterministic language is generalized to take into account the more complex behaviour of nondeterministic algorithms. A mathematical model is then given for the language and the relationship between the denotational and operational semantics is explored
AbstractWe present a calculus having real numbers as a basic data type. The calculus is defined by i...
AbstractOur focus is on the semantics of programming and specification languages. Over the years, di...
AbstractSequential control operators like J and call/cc are often found in implementations of the λ-...
AbstractThis paper is concerned with the problems encountered in defining the semantics of nondeterm...
AbstractThe main concern of this paper is the interplay between functionality and nondeterminism. We...
AbstractAbstract relational algebra is proposed as a practical means to describe the denotational se...
AbstractIn this paper we present a semantics for nondeterministic applicative languages based on the...
AbstractThe paper describes a semantic framework for languages used in defining non-deterministic se...
AbstractThis paper presents a functional programming language, based on Moggi’s monadic metalanguage...
We study encodings of the λ-calculus into the π-calculus in the unexplored case of calculi with non-...
"Nondeterminism in Algebraic Specifications and Algebraic Programs" presents a mathematical theory f...
The theory of abstract data types is generalized to the case of nondeterministic operations (set-val...
We study encodings of the λ-calculus into the π-calculus in the unexplored case of calculi with...
AbstractThe paper describes a language consisting of two layers, terms and computation rules, whose ...
AbstractThe distinction between the conjunctive nature of non-determinism as opposed to the disjunct...
AbstractWe present a calculus having real numbers as a basic data type. The calculus is defined by i...
AbstractOur focus is on the semantics of programming and specification languages. Over the years, di...
AbstractSequential control operators like J and call/cc are often found in implementations of the λ-...
AbstractThis paper is concerned with the problems encountered in defining the semantics of nondeterm...
AbstractThe main concern of this paper is the interplay between functionality and nondeterminism. We...
AbstractAbstract relational algebra is proposed as a practical means to describe the denotational se...
AbstractIn this paper we present a semantics for nondeterministic applicative languages based on the...
AbstractThe paper describes a semantic framework for languages used in defining non-deterministic se...
AbstractThis paper presents a functional programming language, based on Moggi’s monadic metalanguage...
We study encodings of the λ-calculus into the π-calculus in the unexplored case of calculi with non-...
"Nondeterminism in Algebraic Specifications and Algebraic Programs" presents a mathematical theory f...
The theory of abstract data types is generalized to the case of nondeterministic operations (set-val...
We study encodings of the λ-calculus into the π-calculus in the unexplored case of calculi with...
AbstractThe paper describes a language consisting of two layers, terms and computation rules, whose ...
AbstractThe distinction between the conjunctive nature of non-determinism as opposed to the disjunct...
AbstractWe present a calculus having real numbers as a basic data type. The calculus is defined by i...
AbstractOur focus is on the semantics of programming and specification languages. Over the years, di...
AbstractSequential control operators like J and call/cc are often found in implementations of the λ-...