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Publication search results
found 36 matches
- 2023
- Nicolas Blanco:
Bifibrations of polycategories and classical multiplicative linear logic. CoRR abs/2305.15139 (2023) - 2020
- Mathys Rennela, Sam Staton:
Classical Control, Quantum Circuits and Linear Logic in Enriched Category Theory. Log. Methods Comput. Sci. 16(1) (2020) - Nicolas Blanco, Noam Zeilberger:
Bifibrations of Polycategories and Classical Linear Logic. MFPS 2020: 29-52 - Bas van den Heuvel, Jorge A. Pérez:
Session Type Systems based on Linear Logic: Classical versus Intuitionistic. PLACES@ETAPS 2020: 1-11 - 2019
- Sergey Slavnov:
Classical linear logic, cobordisms and categorial grammars. CoRR abs/1911.03962 (2019) - 2018
- Jennifer Paykin, Steve Zdancewic:
A linear/producer/consumer model of classical linear logic. Math. Struct. Comput. Sci. 28(5): 710-735 (2018) - Olivier Laurent:
Around Classical and Intuitionistic Linear Logics. LICS 2018: 629-638 - Petros Papapanagiotou, Jacques D. Fleuriot:
A Pragmatic, Scalable Approach to Correct-by-Construction Process Composition Using Classical Linear Logic Inference. LOPSTR 2018: 77-93 - Petros Papapanagiotou, Jacques D. Fleuriot:
Correct-by-construction Process Composition Using Classical Linear Logic Inference. CoRR abs/1808.05490 (2018) - 2017
- Mathys Rennela, Sam Staton:
Classical Control, Quantum Circuits and Linear Logic in Enriched Category Theory. CoRR abs/1711.05159 (2017) - 2015
- Katalin Bimbó:
The decidability of the intensional fragment of classical linear logic. Theor. Comput. Sci. 597: 1-17 (2015) - Shahin Amini, Thomas Erhard:
On Classical PCF, Linear Logic and the MIX Rule. CSL 2015: 582-596 - 2014
- Jennifer Paykin, Steve Zdancewic:
A Linear/Producer/Consumer Model of Classical Linear Logic. LINEARITY 2014: 9-23 - 2010
- Karl Mazurak, Steve Zdancewic:
Lolliproc: to concurrency from classical linear logic via curry-howard and control. ICFP 2010: 39-50 - 2009
- Chuck C. Liang, Dale Miller:
Focusing and polarization in linear, intuitionistic, and classical logics. Theor. Comput. Sci. 410(46): 4747-4768 (2009) - 2007
- Paulo Oliva:
Modified Realizability Interpretation of Classical Linear Logic. LICS 2007: 431-442 - Paulo Oliva:
Computational Interpretations of Classical Linear Logic. WoLLIC 2007: 285-296 - 2006
- Francesc Esteva, Lluís Godo:
Towards the Generalization of Mundici's Gamma Functor to IMTL Algebras: The Linearly Ordered Case. Algebraic and Proof-theoretic Aspects of Non-classical Logics 2006: 127-137 - 2005
- Bruno Blanchet:
Security protocols: from linear to classical logic by abstract interpretation. Inf. Process. Lett. 95(5): 473-479 (2005) - Masahito Hasegawa:
Classical linear logic of implications. Math. Struct. Comput. Sci. 15(2): 323-342 (2005) - 2003
- Norihiro Kamide:
Classical linear logics with mix separation principle. Math. Log. Q. 49(2): 201-209 (2003) - Olivier Laurent, Laurent Regnier:
About Translations of Classical Logic into Polarized Linear Logic. LICS 2003: 11-20 - 2002
- Masahito Hasegawa:
Classical Linear Logic of Implications. CSL 2002: 458-472 - 2001
- Max I. Kanovich, Jacqueline Vauzeilles:
The classical AI planning problems in the mirror of Horn linear logic: semantics, expressibility, complexity. Math. Struct. Comput. Sci. 11(6): 689-716 (2001) - Joshua S. Hodas, Naoyuki Tamura:
lolliCop - A Linear Logic Implementation of a Lean Connection-Method Theorem Prover for First-Order Classical Logic. IJCAR 2001: 670-684 - 1999
- Kyoung-Sun Kang, Naoyuki Tamura:
A Static Analysis for Classical Linear Logic Programming Language. ICLP 1999: 610 - Kyoung-Sun Kang, Naoyuki Tamura:
A Static Analysis Method for a Classical Linear Logic Programming Language. Parallelism and Implementation Technology for (Constraint) Logic Programming@ICLP 1999: 3-19 - 1997
- Patrick Baillot, Vincent Danos, Thomas Ehrhard, Laurent Regnier:
Believe it or not, AJM's Games Model is a Model of Classical Linear Logic. LICS 1997: 68-75 - Christian Retoré:
Pomset Logic: A Non-commutative Extension of Classical Linear Logic. TLCA 1997: 300-318 - 1996
- Andreja Prijatelj:
Free Algebras Corresponding to Multiplicative Classical Linear Logic and Some of Its Extensions. Notre Dame J. Formal Log. 37(1): 53-70 (1996)
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