Abstract. A linear process is a system of events and states related by an inner product, on which are defined the behaviorally motivated operations of tensor product or orthocurrence, sum or concurrence, se-quence, and choice. Linear process algebra or LPA is the theory of this framework. LPA resembles Girard’s linear logic with the differences at-tributable to its focus on behavior instead of proof. As with MLL the multiplicative part can be construed via the Curry-Howard isomorphism as an enrichment of Boolean algebra. The additives cater for indepen-dent concurrency or parallel play. The traditional sequential operations of sequence and choice exploit process-specific state information catering for notions of transition and cancellation.
We investigate the use of positive linear and relevant logics to provide logical accounts of static ...
We show that the proof-theoretic notion of logical preorder coincides with the process-theoretic not...
AbstractWe detail Abramsky's “proofs-as-processes” paradigm for interpreting classical linear logic ...
International audienceWe build a realizability model for linear logic using a name-passing process c...
AbstractWe build a realizability model for linear logic using a name-passing process calculus. The c...
The meaning and mathematical consequences of linearity (managing without a presumed ability to copy)...
The meaning and mathematical consequences of linearity (managing without a presumed ability to copy)...
Process algebras are generally recognized as a convenient tool for describing concurrent systems at ...
AbstractWe introduce a notion of realizability for Classical Linear Logic, and describe a number of ...
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-...
Process algebra is a device for analysing sequential processes, and has been studied in Amsterdam si...
AbstractA process concept is introduced similar to that of Staples and Nguyen (Theoret. Comp. Sci. 2...
This paper has the purpose of reviewing some of the established relationships between logic and conc...
We investigate the use of positive linear and relevant logics to provide logical accounts of static ...
We show that the proof-theoretic notion of logical preorder coincides with the process-theoretic not...
AbstractWe detail Abramsky's “proofs-as-processes” paradigm for interpreting classical linear logic ...
International audienceWe build a realizability model for linear logic using a name-passing process c...
AbstractWe build a realizability model for linear logic using a name-passing process calculus. The c...
The meaning and mathematical consequences of linearity (managing without a presumed ability to copy)...
The meaning and mathematical consequences of linearity (managing without a presumed ability to copy)...
Process algebras are generally recognized as a convenient tool for describing concurrent systems at ...
AbstractWe introduce a notion of realizability for Classical Linear Logic, and describe a number of ...
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-...
Process algebra is a device for analysing sequential processes, and has been studied in Amsterdam si...
AbstractA process concept is introduced similar to that of Staples and Nguyen (Theoret. Comp. Sci. 2...
This paper has the purpose of reviewing some of the established relationships between logic and conc...
We investigate the use of positive linear and relevant logics to provide logical accounts of static ...
We show that the proof-theoretic notion of logical preorder coincides with the process-theoretic not...
AbstractWe detail Abramsky's “proofs-as-processes” paradigm for interpreting classical linear logic ...