We show that the proof-theoretic notion of logical preorder coincides with the process-theoretic notion of barbed preorder for a CCS-like process calculus obtained from the formula-as-process interpretation of a fragment of linear logic. The argument makes use of other standard notions in process algebra, namely simulation and labeled transition systems. This result establishes a connection between an approach to reason about process specifications, the barbed preorder, and a method to reason about logic specifications, the logical preorder. 1
AbstractLinear logic has been used to specify the operational semantics of various process calculi. ...
AbstractPrevious work has introduced the setting of Logic Labelled Transition Systems, called Logic ...
Abstract. We present δ-calculus, a computational interpretation of Lin-ear Logic, in the form of a t...
We show that the proof-theoretic notion of logical preorder coincides with the process-theoretic not...
We show that the proof-theoretic notion of logical preorder coincides with the process-theoretic not...
We show that the proof-theoretic notion of logical preorder coincides with the process-theoretic not...
We show that the proof-theoretic notion of logical preorder coincides with the process-theoretic no-...
In order to combine operational and logical styles of specifications in one unified framework, the n...
Linear logic has been used to specify the operational semantics of various process calculi. In this ...
AbstractThere are two ways to define a semantics for process algebras: either directly by means of a...
AbstractThis paper presents the Logical Process Calculus (LPC), a formalism that supports heterogene...
This paper presents the Logical Process Calculus (LPC), a formalism that supports heterogeneous syst...
We investigate the use of positive linear and relevant logics to provide logical accounts of static ...
AbstractRecent approaches to the combination of process algebras and temporal logic have shown that ...
AbstractWe detail Abramsky's “proofs-as-processes” paradigm for interpreting classical linear logic ...
AbstractLinear logic has been used to specify the operational semantics of various process calculi. ...
AbstractPrevious work has introduced the setting of Logic Labelled Transition Systems, called Logic ...
Abstract. We present δ-calculus, a computational interpretation of Lin-ear Logic, in the form of a t...
We show that the proof-theoretic notion of logical preorder coincides with the process-theoretic not...
We show that the proof-theoretic notion of logical preorder coincides with the process-theoretic not...
We show that the proof-theoretic notion of logical preorder coincides with the process-theoretic not...
We show that the proof-theoretic notion of logical preorder coincides with the process-theoretic no-...
In order to combine operational and logical styles of specifications in one unified framework, the n...
Linear logic has been used to specify the operational semantics of various process calculi. In this ...
AbstractThere are two ways to define a semantics for process algebras: either directly by means of a...
AbstractThis paper presents the Logical Process Calculus (LPC), a formalism that supports heterogene...
This paper presents the Logical Process Calculus (LPC), a formalism that supports heterogeneous syst...
We investigate the use of positive linear and relevant logics to provide logical accounts of static ...
AbstractRecent approaches to the combination of process algebras and temporal logic have shown that ...
AbstractWe detail Abramsky's “proofs-as-processes” paradigm for interpreting classical linear logic ...
AbstractLinear logic has been used to specify the operational semantics of various process calculi. ...
AbstractPrevious work has introduced the setting of Logic Labelled Transition Systems, called Logic ...
Abstract. We present δ-calculus, a computational interpretation of Lin-ear Logic, in the form of a t...