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ORCIDTheoretical Computer Science, Volume 294
Volume 294, Number 1/2, February 2003
- Jirí Adámek, Martín Hötzel Escardó, Martin Hofmann:
Preface. 1 - Jirí Adámek:
On final coalgebras of continuous functors. 3-29 - Anna Bucalo, Carsten Führmann, Alex K. Simpson:
An equational notion of lifting monad. 31-60 - J. Robin B. Cockett, Stephen Lack
:
Restriction categories II: partial map classification. 61-102 - Camillo Fiorentini, Silvio Ghilardi:
Combining word problems through rewriting in categories with products. 103-149 - Thomas T. Hildebrandt:
Towards categorical models for fairness: fully abstract presheaf semantics of SCCS with finite delay. 151-181 - Martin Hyland, Andrea Schalk:
Glueing and orthogonality for models of linear logic. 183-231 - Lawrence S. Moss:
Recursion and corecursion have the same equational logic. 233-267 - Andrzej S. Murawski, C.-H. Luke Ong:
Exhausting strategies, joker games and full completeness for IMLL with Unit. 269-305 - Hideki Tsuiki:
A domain-theoretic semantics of lax generic functions. 307-331
Volume 294, Number 3, February 2003
- Jean-Yves Girard, Mitsuhiro Okada, Andre Scedrov:
Preface. 333 - V. Michele Abrusci:
Towards a semantics of proofs for non-commutative logic: multiplicatives and additives. 335-351 - Vincent Danos, Jean-Baptiste Joinet, Harold Schellinx:
Computational isomorphisms in classical logic. 353-378 - Stefano Guerrini, Simone Martini, Andrea Masini:
Coherence for sharing proof-nets. 379-409 - Raymond McDowell, Dale Miller, Catuscia Palamidessi:
Encoding transition systems in sequent calculus. 411-437 - Vaughan R. Pratt:
Chu spaces as a semantic bridge between linear logic and mathematics. 439-471 - Christian Retoré:
Handsome proof-nets: perfect matchings and cographs. 473-488 - Lorenzo Tortora de Falco:
Additives of linear logic and normalization - Part I: a (restricted) Church-Rosser property. 489-524 - Max I. Kanovich, Mitsuhiro Okada, Andre Scedrov:
Phase semantics for light linear logic. 525-549 - Misao Nagayama, Mitsuhiro Okada:
A graph-theoretic characterization theorem for multiplicative fragment of non-commutative linear logic. 551-573
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