http://dl.acm.org/citation.cfm?id=2378060.2378061International audienceWe extend the type system for the Lambda Calculus of Objects [16] with a mechanism of width subtyping and a treatment of incomplete objects. The main novelties over previous work are the use of subtype-bounded quantification to capture a new and more direct rendering of MyType polymorphism, and a uniform treatment for other features that were accounted for via different systems in subsequent extensions [7, 6] of [16]. The new system provides for (i) appropriate type specialization of inherited methods, (ii) static detection of errors, (iii) width subtyp-ing compatible with object extension, and (iv) sound typing for partially specified objects
This paper extends the Lambda Calculus of Objects as proposed in [5] with a new support for incompl...
We introduce a new concept called a subtype universe, which is a collection of subtypes of a particu...
Existing type systems for object calculi are based on invariant subtyping. Subtyping invariance is r...
http://dl.acm.org/citation.cfm?id=2378060.2378061International audienceWe extend the type system for...
International audienceWe extend the type system for the Lambda Calculus of Objects [14] to account f...
International audienceLabeled types and a new relation between types are added to the lambda calculu...
International audienceIn this paper, we present an explicitly typed version of the Lambda Calculus o...
International audienceThis paper extends the Lambda Calculus of Objects as proposed in [5] with a ne...
Labeled types and a new relation between types are added to the lambda calculus of objects as descr...
International audienceWe investigate a first-order extension of the Theory of Primitive Objects of [...
International audienceIn this paper we investigate, in the context of functional prototype-based lan...
AbstractWe define the typed lambda calculus Fω∧ (F-omega-meet), a natural generalization of Girard's...
AbstractSystem F⩽ω is an extension with subtyping of the higher-order polymorphic λ-calculus —an ort...
International audienceIn the ECOOP'97 conference, the author of the present paper investigated a con...
AbstractBounded operator abstraction is a language construct relevant to object oriented programming...
This paper extends the Lambda Calculus of Objects as proposed in [5] with a new support for incompl...
We introduce a new concept called a subtype universe, which is a collection of subtypes of a particu...
Existing type systems for object calculi are based on invariant subtyping. Subtyping invariance is r...
http://dl.acm.org/citation.cfm?id=2378060.2378061International audienceWe extend the type system for...
International audienceWe extend the type system for the Lambda Calculus of Objects [14] to account f...
International audienceLabeled types and a new relation between types are added to the lambda calculu...
International audienceIn this paper, we present an explicitly typed version of the Lambda Calculus o...
International audienceThis paper extends the Lambda Calculus of Objects as proposed in [5] with a ne...
Labeled types and a new relation between types are added to the lambda calculus of objects as descr...
International audienceWe investigate a first-order extension of the Theory of Primitive Objects of [...
International audienceIn this paper we investigate, in the context of functional prototype-based lan...
AbstractWe define the typed lambda calculus Fω∧ (F-omega-meet), a natural generalization of Girard's...
AbstractSystem F⩽ω is an extension with subtyping of the higher-order polymorphic λ-calculus —an ort...
International audienceIn the ECOOP'97 conference, the author of the present paper investigated a con...
AbstractBounded operator abstraction is a language construct relevant to object oriented programming...
This paper extends the Lambda Calculus of Objects as proposed in [5] with a new support for incompl...
We introduce a new concept called a subtype universe, which is a collection of subtypes of a particu...
Existing type systems for object calculi are based on invariant subtyping. Subtyping invariance is r...