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An algebraic theory for web service contracts
An algebraic theory for web service contracts
Journal Article

An algebraic theory for web service contracts

2015
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Overview
We study the foundations of Web service technologies for connecting abstract and concrete service definitions and for discovering services according to their observable behavior. We pursue this study addressing a subset of BPEL activities that include concurrency constructs. We present a formal semantics—called compliance preorder —of this subset of BPEL and we define a behavioral type discipline that guarantees the correctness of client-server interactions. The types of our discipline, called contracts , are De Nicola and Hennessy tau-less, finite-state CCS processes. We show that contracts are BPEL normal forms according to the compliance preorder and that the compliance preorder does coincide with a well-known equivalence in concurrency theory, the must-testing preorder . The compliace preorder is not fully adequate for discovering Web services though, since it does not support width and depth extensions of Web services. To address this issue, we propose a sound generalization of the compliance preorder, called subcontract relation , that admits a notion of principal service contract—the dual contract —compliant with a given client contract and that exhibits good precongruence properties when choreographies of Web services are considered.