CCS with Hennessy's merge has no finite-equational axiomatization
暂无分享,去创建一个
Bas Luttik | Luca Aceto | Anna Ingólfsdóttir | Wan Fokkink | W. Fokkink | L. Aceto | A. Ingólfsdóttir | B. Luttik
[1] Zoltán Ésik,et al. Nonfinite Axiomatizability of the Equational Theory of Shuffle , 1995, ICALP.
[2] Luca Aceto. On "Axiomatising Finite Concurrent Processes" , 1994, SIAM J. Comput..
[3] Erik P. de Vink,et al. Axiomatizing GSOS with termination , 2002, J. Log. Algebraic Methods Program..
[4] Gérard Boudol,et al. Algèbre de Processus et Synchronisation , 1984, Theor. Comput. Sci..
[5] Robin Milner,et al. Algebraic laws for nondeterminism and concurrency , 1985, JACM.
[6] Zoltán Ésik,et al. Shuffle binoids , 1998, RAIRO Theor. Informatics Appl..
[7] Zoltán Ésik,et al. Varieties Generated by Languages with Poset Operations , 1997, Math. Struct. Comput. Sci..
[8] Christian Kirkegaard,et al. A Runtime System for XML Transformations in Java , 2003 .
[9] Faron Moller. The Importance of the Left Merge Operator in Process Algebras , 1990, ICALP.
[10] Jos C. M. Baeten,et al. A brief history of process algebra , 2005, Theor. Comput. Sci..
[11] C. A. R. Hoare,et al. Communicating sequential processes , 1978, CACM.
[12] Faron Moller,et al. Axioms for concurrency , 1989 .
[13] Robert M. Keller,et al. Formal verification of parallel programs , 1976, CACM.
[14] Zoltán Ésik,et al. Series and Parallel Operations on Pomsets , 1999, FSTTCS.
[15] Zoltán Ésik. Axiomatizing the subsumption and subword preorders on finite and infinite partial words , 2002, Theor. Comput. Sci..
[16] Vaughan R. Pratt,et al. Modeling concurrency with partial orders , 1986, International Journal of Parallel Programming.
[17] Luca Aceto,et al. Some of My Favourite Results in Classic Process , 2003 .
[18] Zoltán Ésik,et al. Free Shuffle Algebras in Language Varieties , 1996, Theor. Comput. Sci..
[19] Unique decomposition of processes , 1990, Bull. EATCS.
[20] Luca Aceto,et al. Structural Operational Semantics , 1999, Handbook of Process Algebra.
[21] Bas Luttik,et al. An omega-Complete Equational Specification of Interleaving , 2000, ICALP.
[22] Jay L. Gischer,et al. The Equational Theory of Pomsets , 1988, Theor. Comput. Sci..
[23] Jan A. Bergstra,et al. Process Algebra for Synchronous Communication , 1984, Inf. Control..
[24] Steven T. Tschantz. Languages under Concatenation and Shuffling , 1994, Math. Struct. Comput. Sci..
[25] Olivier Danvy,et al. A functional correspondence between call-by-need evaluators and lazy abstract machines , 2003, Inf. Process. Lett..
[26] J. Grabowski,et al. On partial languages , 1981, Fundam. Informaticae.
[27] Zoltán Ésik,et al. Nonfinite Axiomatizability of Shuffle Inequalities , 1995, TAPSOFT.
[28] Jan Friso Groote. A New Strategy for Proving omega-Completeness applied to Process Algebra , 1990, CONCUR.
[29] Luca Aceto,et al. Deriving Complete Inference Systems for a Class of GSOS Languages Generation Regular Behaviours , 1994, CONCUR.
[30] J. Bergstra,et al. Handbook of Process Algebra , 2001 .
[31] David Park,et al. Concurrency and Automata on Infinite Sequences , 1981, Theoretical Computer Science.
[32] Olivier Danvy. A Rational Deconstruction of Landin's SECD Machine , 2004, IFL.
[33] Robin Milner,et al. Flowgraphs and Flow Algebras , 1979, JACM.
[34] Robert de Simone,et al. Higher-Level Synchronising Devices in Meije-SCCS , 1985, Theor. Comput. Sci..
[35] Faron Moller,et al. The nonexistence of finite axiomatisations for CCS congruences , 1990, [1990] Proceedings. Fifth Annual IEEE Symposium on Logic in Computer Science.
[36] Luca Aceto,et al. Nested Semantics over Finite Trees are Equationally Hard: Invited Talk , 2003, EXPRESS.
[37] Robin Milner,et al. Communication and concurrency , 1989, PHI Series in computer science.
[38] Jos C. M. Baeten,et al. Process Algebra , 2007, Handbook of Dynamic System Modeling.
[39] Gordon D. Plotkin,et al. A structural approach to operational semantics , 2004, J. Log. Algebraic Methods Program..
[40] Frits W. Vaandrager,et al. Turning SOS Rules into Equations , 1994, Inf. Comput..
[41] Kim G. Larsen,et al. Regular languages definable by Lindström quantifiers , 2003, RAIRO Theor. Informatics Appl..
[42] Matthew Hennessy,et al. Algebraic theory of processes , 1988, MIT Press series in the foundations of computing.
[43] Zoltán Ésik,et al. Axiomatizing Shuffle and Concatenation in Languages , 1997, Inf. Comput..
[44] Bas Luttik,et al. CCS with Hennessy's merge has no finite equational axiomatization , 2003 .
[45] Philipp Gerhardy,et al. Extracting Herbrand disjunctions by functional interpretation , 2005, Arch. Math. Log..