We obtain a new formalism for concurrent object-oriented languages by extending Abadi and Cardelli's imperative object calculus with operators for concurrency from the-calculus and with operators for synchronisation based on mutexes. Our syntax of terms is extremely expressive; in a precise sense it unifies notions of expression, process, store, thread, and configuration. We present a chemical-style reduction semantics, and prove it equivalent to a structural operational semantics. We identify a deterministic fragment that is closed under reduction and show that it includes the imperative object calculus. A collection of type systems for object-oriented constructs is at the heart of Abadi and Cardelli's work. We recast one of Abadi and Cardelli's first-order type systems with object types and subtyping in the setting of our calculus and prove subject reduction. Since our syntax of terms includes both stores and running expressions, we avoid the need to separate store typing from typing of expressions. We translate asynchronous communication channels and the choice-free asynchronous-calculus into our calculus to illustrate its expressiveness; the types of read-only and write-only channels are supertypes of read-write channels.

We propose an object-oriented calculus with internal concurrency and class-based inheritance that is built upon the join calculus. Method calls, locks, and states are handled in a uniform manner, using asynchronous messages. Classes are partial message definitions that can be combined and transformed. We design operators for behavioral and synchronization inheritance. We also give a type system that statically enforces basic safety properties. Our model is compatible with the JoCaml implementation

Abstract. This paper investigates an approach for statically preventing race conditions in an object-oriented language. The setting of this work is a variant of Gordon and Hankin's concurrent object calculus. We enrich that calculus with a form of dependent object types that enables us to verify that threads invoke and update methods only after acquiring appropriate locks. We establish that well-typed programs do not have race conditions. 1 Introduction Concurrent object-oriented programs suffer from many of the errors common inconcurrent programs of other sorts. In particular, the use of objects does not diminish the importance of careful synchronization. With objects or withoutthem, improper synchronization may lead to race conditions (that is, two processes accessing a shared resource simultaneously) and ultimately to incorrectbehavior. A standard approach for eliminating race conditions consists in protectingeach shared resource with a lock, requiring that a process acquires the corresponding lock before using the resource [5]. Object-oriented programs oftenrely on this approach, but with some peculiar patterns. It is common to group related resources into an object, and to attach the lock that protects the re-sources to this object. Processes may acquire the lock before invoking the methods of the object; alternatively, the methods may acquire this lock at the start oftheir execution. With constructs such as Java's

This paper provides a fully abstract semantics for a variant of the concurrent object calculus. We define may testing for concurrent object components and then characterise it using a trace semantics inspired by UML interaction diagrams. The main result of this paper is to show that the trace semantics is fully abstract for may testing. This is the first such result for a concurrent object language. 1.

Object-oriented distributed computing is becoming increasingly important for critical infrastructure in society. In standard object-oriented models, objects synchronize on method calls. These models may be criticized in the distributed setting for their tight coupling of communication and synchronization; network delays and instabilities may locally result in much waiting and even deadlock. The Creol model targets distributed objects by a looser coupling of method calls and synchronization. Asynchronous method calls and high-level local control structures allow local computation to adapt to network instability. Object variables are typed by interfaces, so communication with remote objects is independent from their implementation. The inheritance and subtyping relations are distinct in Creol. Interfaces form a subtype hierarchy, whereas multiple inheritance is used for code reuse at the class level. This paper presents the Creol syntax, operational semantics, and type system. It is shown that runtime type errors do not occur for well-typed programs.

Many object-oriented languages used in practice descend from Algol. With this motivation, we study the theoretical issues underlying such languages via the theory of Algollike languages. It is shown that the basic framework of this theory extends cleanly and elegantly to the concepts of objects and classes. An important idea that comes to light is that classes are abstract data types, whose theory corresponds to that of existential types. Equational and Hoare-like reasoning methods, and relational parametricity provide powerful formal tools for reasoning about Algol-like object-oriented programs. 1

Abstract. Standard class-based inheritance mechanisms, which are often used to implement distributed systems, do not seem to scale well to a distributed context with mobility. In this paper, a mixin-based approach is proposed for structuring mobile object-oriented code and it is shown to fit in the dynamic and open nature of a mobile code scenario. We introduce MoMi (Mobile Mixins), a coordination language for mobile processes that communicate and exchange object-oriented code in a distributed context. MoMi is equipped with a type system, based on polymorphism by subtyping, in order to guarantee safe code communications. 1

MoMi (Mobile Mixins) is a coordination language for mobile processes that communicate and exchange object-oriented code in a distributed context. MoMi's key idea is structuring mobile object-oriented code by using mixin-based inheritance. Mobile code is compiled and typed locally, and can successfully interact with code present on foreign sites only if its type is subtyping-compliant with the type of what is expected by the receiving site. The key feature of the paper is the definition of this subtyping relation on classes and mixins that enables a significantly flexible, yet still simple, communication pattern. We show that communication by subtyping is type safe in that exchanged code is merged into local code without requiring further type analysis and recompilation.

We describe a general model for integrating object-oriented features in calculi of mobile agents. We then study two complementary instances of the model based, respectively, on subjective and objective moves: the interest in the resulting calculi is illustrated by means of a number of examples. The work we describe is not nished: this report should be understood as a rst step towards dening a computation model for distributed applications, where conventional technology { based on remote exchange of messages between static sites { and mobile agents coexist and can be integrated in a uniform way. 1 Introduction Calculi of mobile agents are receiving increasing interest in the programming language community as advances in computer communications and hardware enhance the development of large scale distributed programming. Independently of the new trends in communication technology, object-oriented programming has established itself as the de-facto standard for a principled desig...

Abstract. We develop a notion of spatial-behavioral typing suitable to discipline interactions in service-based systems modeled in a distributed object calculus. Our type structure reflects a resource aware model of behavior, where a parallel composition type operator expresses resource independence, a sequential composition type operator expresses implicit synchronization, and a modal operator expresses resource ownership. Soundness of our type system is established using a logical relations technique, building on a interpretation of types as properties expressible in a spatial logic. 1