LTG-Publications

See also the official unibe repository

[AF09a] Luca Alberucci and Alessandro Facchini. The modal μ-calculus hierarchy over restricted classes of transition systems. Journal of Symbolic Logic, 74(4):1367--1400, 2009. [ bib | .pdf ]
[AF09b] Luca Alberucci and Alessandro Facchini. On modal μ-calculus and Gödel-Löb logic. Studia Logica, 91:145--169, 2009. [ bib | .pdf ]
[AJ05] Luca Alberucci and Gerhard Jäger. About cut elimination for logics of common knowledge. Annals of Pure and Applied Logic, 133(1--3):73--99, 2005. [ bib | DOI | .pdf ]
[AK09] Sergei Artemov and Roman Kuznets. Logical omniscience as a computational complexity problem. In Aviad Heifetz, editor, Theoretical Aspects of Rationality and Knowledge, Proceedings of the Twelfth Conference (TARK 2009), pages 14--23, Stanford University, California, July 6--8, 2009. ACM. [ bib | DOI | .pdf ]
[AK14] Sergei Artemov and Roman Kuznets. Logical Omniscience As Infeasibility. Annals of Pure and Applied Logic, 165(1):6--25, 2014. [ bib | DOI | .pdf ]
[AKS14] Luca Alberucci, Jürg Krähenbühl, and Thomas Studer. Justifying induction on modal μ-formulae. Logic Journal of IGPL, 22:805--817, 2014. [ bib | DOI | arXiv | .pdf ]
[Alb02a] Luca Alberucci. The Modal μ-Calculus and the Logic of Common Knowledge. PhD thesis, Universität Bern, Institut für Informatik und angewandte Mathematik, 2002. [ bib | .pdf ]
[Alb02b] Luca Alberucci. Strictness of the modal μ-calculus hierarchy. In Erich Grädel, Wolfgang Thomas, and Thomas Wilke, editors, Automata, Logics and infinite Games: A Guide to Current Research, volume 2500 of Lecture Notes in Computer Science, pages 185--201. Springer, 2002. [ bib | .ps ]
[Alb07] Luca Alberucci. A syntactical treatment of simultaneous fixpoints in the modal μ-calculus. Technical report, Universität Bern, 2007. [ bib | .pdf ]
[Alb09] Luca Alberucci. Sequent calculi for the modal μ-calculus over S5. Journal of Logic and Computation, 2009. Published online on January 22, 2009. [ bib | .pdf ]
[AS92] Sergei Artemov and Tyko Strassen. The Basic Logic of Proofs. Technical Report iam--92--018, Institut für Informatik und angewandte Mathematik, 1992. [ bib | http ]
[AS93a] Sergei Artemov and Tyko Strassen. The basic logic of proofs. In E. Börger, G. Jäger, H. Kleine Büning, S. Martini, and M. M. Richter, editors, Computer Science Logic, 6th Workshop, CSL'92, San Miniato, Italy, September 28--October 2, 1992, Selected Papers, volume 702 of Lecture Notes in Computer Science, pages 14--28. Springer, 1993. [ bib | DOI ]
[AS93b] Sergei Artemov and Tyko Strassen. Functionality in the basic logic of proofs. Technical Report iam--93--004, Institut für Informatik und angewandte Mathematik, 1993. [ bib | http ]
[AS93c] Sergei Artemov and Tyko Strassen. The logic of the Gödel proof predicate. In Georg Gottlob, Alexander Leitsch, and Daniele Mundici, editors, Computational Logic and Proof Theory, Third Kurt Gödel Colloquium, KGC'93, Brno, Czech Republic, August 24--27, 1993, Proceedings, volume 713 of Lecture Notes in Computer Science, pages 71--82. Springer, 1993. [ bib | DOI ]
[AS04] Luca Alberucci and Vincenzo Salipante. On modal μ-calculus and non-well-founded set theory. Journal of Philosophical Logic, 33(4):343--360, 2004. [ bib | .pdf ]
[Bal01] Peter Balsiger. The MacLWB and the Logic of Likelihood. PhD thesis, Universität Bern, Institut für Informatik und angewandte Mathematik, 2001. [ bib | .pdf ]
[BEJ+94] B. Bütler, R. Esser, Gerhard Jäger, Urs-Martin Künzi, Heinz Lienhard, and R. Mattmann. Executable models for analysis and implementation of complex systems. In Proceedings of Information Conference of Swiss Priority Programme Informatics Research 1992--1996, Module 1: Secure Distributed Systems, 1994. [ bib ]
[BGK10] Kai Brünnler, Remo Goetschi, and Roman Kuznets. A syntactic realization theorem for justification logics. In Lev Beklemishev, Valentin Goranko, and Valentin Shehtman, editors, Advances in Modal Logic, Volume 8, pages 39--58. College Publications, 2010. [ bib | .pdf ]
[BGS17] Samuel Bucheli, Meghdad Ghari, and Thomas Studer. Temporal justification logic. In Sujata Ghosh and R. Ramanujam, editors, Proceedings of the Ninth Workshop on Methods for Modalities, Indian Institute of Technology, Kanpur, India, 8th to 10th January 2017, pages 59--74. Open Publishing Association, Open Publishing Association, 2017. [ bib | .pdf ]
[BH98a] Peter Balsiger and Alain Heuerding. Comparison of theorem provers for modal logics -- introduction and summary. In Harrie C. M. de Swart, editor, Proceedings of Tableaux '98, volume 1397 of Lecture Notes in Computer Science, pages 25--26. Springer, 1998. [ bib ]
[BH98b] Peter Balsiger and Alain Heuerding. Logics Workbench 1.0. In Harrie C. M. de Swart, editor, Proceedings of Tableaux '98, volume 1397 of Lecture Notes in Computer Science, pages 35--37. Springer, 1998. [ bib ]
[BHS00] Peter Balsiger, Alain Heuerding, and Stefan Schwendimann. A benchmark method for the propositional modal logics K, KT, S4. Journal of Automated Reasoning, 24(3):297--317, 2000. [ bib | .pdf ]
[BJS16] Ulrik Torben Buchholtz, Gerhard Jäger, and Thomas Adrian Strahm. Theories of proof-theoretic strength ψ(Γ?+1). In Dieter Probst and Peter Schuster, editors, Concepts of Proof in Mathematics, Philosophy, and ComputerScience, volume 6 of Ontos Mathematical Logic. De Gruyter, January 2016. [ bib | .pdf ]
[BK09] Samuel R. Buss and Roman Kuznets. The NP-completeness of reflected fragments of justification logics. In Sergei Artemov and Anil Nerode, editors, Proceedings of Symposium on Logical Foundations of Computer Science (LFCS'09), volume 5407 of Lecture Notes in Computer Science, pages 122--136, 2009. [ bib | DOI | .pdf ]
[BK12] Samuel R. Buss and Roman Kuznets. Lower complexity bounds in justification logic. Annals of Pure and Applied Logic, 163(7):888--905, July 2012. Published online November 2011. [ bib | DOI | http | .pdf ]
[BKR+10] Samuel Bucheli, Roman Kuznets, Bryan Renne, Joshua Sack, and Thomas Studer. Justified Belief Change. In Xabier Arrazola and María Ponte, editors, Proceedings of the Second ILCLI International Workshop on Logic and Philosphy of Knowledge, Communication and Action (LogKCA-10), pages 135--155. University of the Basque Country Press, November 2010. [ bib | .pdf ]
[BKS10a] Samuel Bucheli, Roman Kuznets, and Thomas Studer. Explicit evidence systems with common knowledge. E-print 1005.0484, arXiv.org, May 2010. [ bib | http ]
[BKS10b] Samuel Bucheli, Roman Kuznets, and Thomas Studer. Two ways to common knowledge. In Thomas Bolander and Torben Braüner, editors, Proceedings of the 6th Workshop on Methods for Modalities (M4M--6 2009), Copenhagen, Denmark, 12--14 November 2009, number 262 in Electronic Notes in Theoretical Computer Science, pages 83--98. Elsevier, May 2010. [ bib | DOI | .pdf ]
[BKS11a] Samuel Bucheli, Roman Kuznets, and Thomas Studer. Justifications for common knowledge. Journal of Applied Non-classical Logics, 21(1):35--60, 2011. [ bib | DOI | .pdf ]
[BKS11b] Samuel Bucheli, Roman Kuznets, and Thomas Studer. Partial Realization in Dynamic Justification Logic. In Lev D. Beklemishev and Ruy de Queiroz, editors, Logic, Language, Information and Computation, 18th International Workshop, WoLLIC 2011, Philadelphia, PA, USA, May 18-20, 2011, Proceedings, volume 6642 of Lecture Notes in Artificial Intelligence, pages 35--51, 2011. [ bib | DOI | .pdf ]
[BKS13] Samuel Bucheli, Roman Kuznets, and Thomas Studer. Decidability for Justification Logics Revisited. In Guram Bezhanishvili, Sebastian Löbner, Vincenzo Marra, and Frank Richter, editors, Logic, Language, and Computation, 9th International Tbilisi Symposium on Logic, Language, and Computation, TbiLLC 2011, Kutaisi, Georgia, September 26-30, 2011, Revised Selected Papers, volume 7758 of LNCS, pages 166--181. Springer, 2013. [ bib | DOI | .pdf ]
[BKS14] Samuel Bucheli, Roman Kuznets, and Thomas Studer. Realizing Public Announcements by Justifications. Journal of Computer and System Sciences, 80(6):1046--1066, 2014. [ bib | DOI | .pdf ]
[BL05] Kai Brünnler and Stéphane Lengrand. On two forms of bureaucracy in derivations. In Paola Bruscoli, François Lamarche, and Charles Stewart, editors, Proceedings of Structures and Deduction, pages 65--74. Technische Universität Dresden, 2005. [ bib | .pdf ]
[BL08] Kai Brünnler and Martin Lange. Cut-free sequent systems for temporal logic. Journal of Logic and Algebraic Programming, 76(2):216--225, 2008. [ bib | DOI | .pdf ]
[BM08] Kai Brünnler and Richard McKinley. An algorithmic interpretation of a deep inference system. In I. Cervesato, H. Veith, and A. Voronkov, editors, LPAR 2008, volume 5330 of Lecture Notes in Computer Science, pages 482---496. Springer-Verlag, 2008. [ bib | .pdf ]
[Bor99] Afshin D. Boroumand. Logics workbench für window system. Master's thesis, Universität Bern, Institut für Informatik und angewandte Mathematik, 1999. [ bib ]
[BPS08] Kai Brünnler, Dieter Probst, and Thomas Studer. On contraction and the modal fragment. Mathematical Logic Quarterly, 54(4):345--349, 2008. [ bib | .pdf ]
[Bra13] Peppo Brambilla. Proof Search in Propositional Circumscription and Default Logic. PhD thesis, Universität Bern, Institut für Informatik und angewandte Mathematik, 2013. [ bib | .pdf ]
[Bri99] Jimmy Brignioni. Konstruktion von Gegenmodellen intuitionistisch unbeweisbarer Sequenzen. Master's thesis, Universität Bern, Institut für Informatik und angewandte Mathematik, 1999. [ bib ]
[Brü06a] Kai Brünnler. Cut elimination inside a deep inference system for classical predicate logic. Studia Logica, 82(1):51--71, 2006. [ bib | DOI | .pdf ]
[Brü06b] Kai Brünnler. Deep inference and its normal form of derivations. In Arnold Beckmann, Ulrich Berger, Benedikt Löwe, and John V. Tucker, editors, Proceedings of Computability in Europe, volume 3988 of Lecture Notes in Computer Science, pages 65--74. Springer, 2006. [ bib | DOI | .pdf ]
[Brü06c] Kai Brünnler. Deep sequent systems for modal logic. In Guido Governatori, Ian Hodkinson, and Yde Venema, editors, Proceedings of Advances in Modal Logic, volume 6, pages 107--119. College Publications, 2006. [ bib | .pdf ]
[Brü06d] Kai Brünnler. Locality for classical logic. Notre Dame Journal of Formal Logic, 47(4):557--580, 2006. [ bib | DOI | .pdf ]
[Brü09] Kai Brünnler. Deep sequent systems for modal logic. Archive for Mathematical Logic, 48:551--577, 2009. [ bib | DOI | .pdf ]
[Bru10a] Jon Brugger. Proof-theoretic aspects of weak König's Lemma. Master's thesis, Universität Bern, Institut für Informatik und angewandte Mathematik, 2010. [ bib | .pdf ]
[Brü10b] Kai Brünnler. Nested Sequents. Habilitationsschrift, Universität Bern, Institut für Informatik und angewandte Mathematik, 2010. [ bib | http ]
[BS09a] Kai Brünnler and Lutz Straßburger. Modular sequent systems for modal logic. In Martin Giese and Arild Waaler, editors, Tableaux 2009, volume 5607 of Lecture Notes in Computer Science. Springer-Verlag, 2009. [ bib | DOI | .pdf ]
[BS09b] Kai Brünnler and Thomas Studer. Syntactic cut-elimination for common knowledge. In C. Areces and S. Demri, editors, Proceedings of Methods for Modalities M4M5, volume 231 of ENTCS, pages 227--240. Elsevier, 2009. [ bib | DOI | .pdf ]
[BS09c] Kai Brünnler and Thomas Studer. Syntactic cut-elimination for common knowledge. Annals of Pure and Applied Logic, 160(1):82--95, 2009. [ bib | DOI | .pdf ]
[BS12] Kai Brünnler and Thomas Studer. Syntactic cut-elimination for a fragment of the modal mu-calculus. Annals of Pure and Applied Logic, 163(12):1838--1853, 2012. [ bib | .pdf ]
[BS17] S. Berardi and Silvia Steila. Ramsey's theorem for pairs and k colors as a sub-classical principle of arithmetic. Journal of Symbolic Logic, 82:737--753, 2017. [ bib | .pdf ]
[Buc99] Irene Bucher. Extension of the modal system KT4. Master's thesis, Universität Bern, Institut für Informatik und angewandte Mathematik, 1999. [ bib ]
[Buc08] Samuel Bucheli. Explicit mathematics with positive existential stratified comprehension, join and uniform monotone inductive definitions. Master's thesis, Universität Bern, Institut für Informatik und angewandte Mathematik, 2008. [ bib | .pdf ]
[Buc12] Samuel Bucheli. Justification Logics with Common Knowledge. PhD thesis, Universität Bern, Institut für Informatik und angewandte Mathematik, 2012. [ bib | .pdf ]
[Bur04] Theo Burri. Weak könig's lemma and extensional equality. Master's thesis, Universität Bern, Institut für Informatik und angewandte Mathematik, 2004. [ bib | .pdf ]
[CFH97a] Edmund M. Clarke, Masayuki Fujita, and Wolfgang Heinle. Hybrid spectral transform diagrams. Technical Report CMU--CS--97--149, Carnegie Mellon University, Department of Computer Science, 1997. [ bib ]
[CFH97b] Edmund M. Clarke, Masayuki Fujita, and Wolfgang Heinle. Hybrid spectral transform diagrams. In Yongfei Han, Tatsuaki Okamoto, and Sihan Qing, editors, Proceedings of the International Conference on Information and Communications Security, volume 1334 of Lecture Notes in Computer Science, pages 251--255. Springer, 1997. [ bib ]
[CHS97] Edmund M. Clarke, Wolfgang Heinle, and Holger Schlingloff. Model checking. In Alan Robinson and Andrei Voronkov, editors, Handbook of Automated Reasoning, pages 1635--1790. Elsevier Science, 1997. [ bib ]
[DS05] Michael Dürig and Thomas Studer. Probabilistic ABox reasoning: preliminary results. In Ian Horrocks, Ulrike Sattler, and Frank Wolter, editors, Proceedings of Description Logics '05, volume 147 of CEUR Workshop Proceedings, pages 104--111. CEUR-WS.org, 2005. [ bib | .pdf ]
[Dür05] Michael Dürig. PALC: Extending ALC ABoxes with probabilities. Master's thesis, Universität Bern, Institut für Informatik und angewandte Mathematik, 2005. [ bib | .pdf ]
[Ebe09] Sebastian Eberhard. Aspekte beweisbar totaler Funktionen in applikativen Theorien. Master's thesis, Universität Bern, Institut für Informatik und angewandte Mathematik, 2009. [ bib | .pdf ]
[Ebe13] Sebastian Eberhard. Weak applicative theories, truth, and computational complexity. PhD thesis, Universität Bern, Institut für Informatik und angewandte Mathematik, 2013. [ bib | .pdf ]
[Ebe14] Sebastian Eberhard. A feasible theory of truth over combinatory algebra. Annals of Pure and Applied Logic, 165(5):1009--1033, 2014. [ bib | DOI | .pdf ]
[Ebe15] Sebastian Eberhard. Applicative theories for logarithmic complexity classes. Theoretical Computer Science, 585:115--135, June 2015. [ bib | .pdf ]
[ES12] Sebastian Eberhard and Thomas Strahm. Weak theories of truth and explicit mathematics. In Ulrich Berger, Hannes Diener, Peter Schuster, and Monika Seisenberger, editors, Logic, Construction, Computation, pages 157--184. Ontos Verlag, 2012. [ bib | .pdf ]
[ES15] Sebastian Eberhard and Thomas Adrian Strahm. Unfolding feasible arithmetic and weak truth. In Theodora Achourioti, Henri Galinon, José Martínez Fernández, and Kentaro Fujimoto, editors, Unifying the Philosophy of Truth, volume 36 of Logic, Epistemology, and the Unity of Science, pages 153--167. Springer Netherlands, Dordrecht, 2015. [ bib | .pdf ]
[Fab11] Daniel Fabian. Applicative theories on tree ordinal numbers. Master's thesis, Universität Bern, Institut für Informatik und angewandte Mathematik, 2011. [ bib | .pdf ]
[FJ93] Solomon Feferman and Gerhard Jäger. Systems of explicit mathematics with non-constructive μ-operator. Part I. Annals of Pure and Applied Logic, 65(3):243--263, 1993. [ bib | .pdf ]
[FJ96] Solomon Feferman and Gerhard Jäger. Systems of explicit mathematics with non-constructive μ-operator. Part II. Annals of Pure and Applied Logic, 79(1):37--52, 1996. [ bib | DOI | http ]
[FK15] Melvin Fitting and Roman Kuznets. Modal interpolation via nested sequents. Annals of pure and applied logic, 166(3):274--305, March 2015. [ bib | .pdf ]
[Flu13] Dandolo Flumini. Weak well orders. PhD thesis, Universität Bern, Institut für Informatik und angewandte Mathematik, 2013. [ bib | .pdf ]
[FS00] Solomon Feferman and Thomas Strahm. The unfolding of non-finitist arithmetic. Annals of Pure and Applied Logic, 104(1--3):75--96, 2000. [ bib | .ps ]
[FS10] Solomon Feferman and Thomas Strahm. Unfolding finitist arithmetic. Review of Symbolic Logic, 3(4):665--689, 2010. [ bib | .pdf ]
[FS14] Dandolo Flumini and Kentaro Sato. From hierarchies to well-foundedness. Archive for Mathematical Logic, 53(7--8), 2014. [ bib | DOI | .pdf ]
[FSY17] Emanuele Frittaion, Silvia Steila, and Keita Yokoyama. The strength of the sct criterion. In T. V. Gopal, Gerhard Jäger, and Silvia Steila, editors, Theory and Applications of Models of Computation - 14th Annual Conference, TAMC 2017, Bern, Switzerland, April 20-22, 2017, Proceedings, page 260273, 2017. [ bib | DOI | .pdf ]
[GHH97] Rajeev Goré, Wolfgang Heinle, and Alain Heuerding. Relations between propositional normal modal logics: an overview. Journal of Logic and Computation, 7(5):649--658, 1997. [ bib | .ps ]
[GK12] Remo Goetschi and Roman Kuznets. Realization for Justification Logics via Nested Sequents: Modularity through Embedding. Annals of Pure and Applied Logic, 163(9):1271--1298, September 2012. [ bib | DOI | http | .pdf ]
[Goe08] Remo Goetschi. Polytime functions in two-sorted bounded arithmetic. Master's thesis, Universität Bern, Institut für Informatik und angewandte Mathematik, 2008. [ bib | .pdf ]
[Goe12] Remo Goetschi. On the Realization and Classification of Justification Logics. PhD thesis, Universität Bern, Institut für Informatik und angewandte Mathematik, 2012. [ bib | .pdf ]
[GS96] Thomas Glass and Thomas Strahm. Systems of explicit mathematics with non-constructive μ-operator and join. Annals of Pure and Applied Logic, 82(2):193--219, 1996. [ bib | .ps ]
[Hei01] Marc Heissenbüttel. Theories of ordinal strength φ2 0 and φ2 ε0. Master's thesis, Universität Bern, Institut für Informatik und angewandte Mathematik, 2001. [ bib | .pdf ]
[Heu96] Alain Heuerding. LWBtheory: information about some propositional logics via the WWW. Journal of the Interest Group in Pure and Applied Logic, 4(4):196--174, 1996. [ bib | .ps ]
[Heu98] Alain Heuerding. Sequent Calculi for Proof Search in some Modal Logics. PhD thesis, Universität Bern, Institut für Informatik und angewandte Mathematik, 1998. [ bib | .pdf ]
[HJ94] Brigitte Hösli and Gerhard Jäger. About some symmetries of negation. The Journal of Symbolic Logic, 59(2):473--485, 1994. [ bib | http ]
[HJSS95a] Alain Heuerding, Gerhard Jäger, Stefan Schwendimann, and Michael Seyfried. LWB - a logics workbench, extended abstract. In L. Dreschler-Fischer and S. Pribbenow, editors, Proceedings of KI-95 Activities: Workshop, Posters, Demos, pages 73--74. Gesellschaft für Informatik, 1995. [ bib ]
[HJSS95b] Alain Heuerding, Gerhard Jäger, Stefan Schwendimann, and Michael Seyfried. Propositional logics on the computer. In Peter Baumgartner, Reiner Hähnle, and Joachim Posegga, editors, Proceedings of Theorem Proving with Analytic Tableaux and Related Methods, volume 918 of Lecture Notes in Computer Science, pages 310--323. Springer, 1995. [ bib | .ps ]
[HJSS96a] Alain Heuerding, Gerhard Jäger, Stefan Schwendimann, and Michael Seyfried. A logics workbench. The European Journal on Artificial Intelligence, 9(2):53--58, 1996. [ bib ]
[HJSS96b] Alain Heuerding, Gerhard Jäger, Stefan Schwendimann, and Michael Seyfried. The logics workbench LWB: a snapshot. Euromath Bulletin, 2(1):177--186, 1996. [ bib | .ps ]
[HS95] Wolfgang Heinle and Bernd-Holger Schlingloff. Relational semantics for modal logics. In Robert Rodosek, editor, Proceedings of Verification in New Orientations, pages 104--131. University of Maribor, 1995. [ bib | .ps ]
[HS96a] Alain Heuerding and Stefan Schwendimann. A benchmark method for the propositional modal logics K, KT, S4. Technical Report IAM--96--015, Universität Bern, Institut für Informatik und angewandte Mathematik, 1996. [ bib | .ps ]
[HS96b] Alain Heuerding and Stefan Schwendimann. On the modal logic K plus theories. In Hans Kleine Büning, editor, Proceedings of Computer Science Logic '95, volume 1092 of Lecture Notes in Computer Science, pages 308--319. Springer, 1996. [ bib | .ps ]
[HS97] Wolfgang Heinle and Holger Schlingloff. Modal rule correspondences. Dagstuhl Seminar report 9403, Universität Bern, 1997. [ bib ]
[HSZ96] Alain Heuerding, Michael Seyfried, and Heinrich Zimmermann. Efficient loop-check for backward proof search in some non-classical propositional logics. In Pierangelo Miglioli, Ugo Moscato, Daniele Mundici, and Mario Ornaghi, editors, Proceedings of Tableaux '96, volume 1071 of Lecture Notes in Computer Science, pages 210--225. Springer, 1996. [ bib | .ps ]
[Jäg93a] Gerhard Jäger. Fixed points in Peano arithmetic with ordinals. Annals of Pure and Applied Logic, 60(2):119--132, 1993. [ bib | DOI | http ]
[Jäg93b] Gerhard Jäger. Some proof-theoretic aspects of logic programming. In Friedrich Ludwig Bauer, Wilfried Brauer, and Helmut Schwichtenberg, editors, Logic and Algebra of Specification, volume 94 of Computer and Systems Sciences, pages 113--142. Springer, 1993. [ bib ]
[Jäg95] Gerhard Jäger. A deductive approach to logic programming. In Helmut Schwichtenberg, editor, Proof and Computation, volume 139 of NATO ASI Series F, pages 231--270. Springer, 1995. [ bib ]
[Jäg97a] Gerhard Jäger. Power types in explicit mathematics? The Journal of Symbolic Logic, 62(4):1142--1146, 1997. [ bib | http ]
[Jäg97b] Gerhard Jäger. Some proof theory of first order logic programming. In Helmut Schwichtenberg, editor, Logic of Computation, volume 157 of NATO Science Series, pages 201--228. Springer, 1997. [ bib ]
[Jäg01] Gerhard Jäger. First order theories for nonmonotone inductive definitions: recursively inaccessible and Mahlo. The Journal of Symbolic Logic, 66(3):1073--1089, 2001. [ bib | .pdf ]
[Jäg04] Gerhard Jäger. An intensional fixed point theory over first order arithmetic. Annals of Pure and Applied Logic, 128(1--3):197--213, 2004. [ bib | .pdf ]
[Jäg05] Gerhard Jäger. Metapredicative and explicit Mahlo: a proof-theoretic perspective. In Rene Cori, Alexander Razborov, Stevo Todorcevic, and Carol Wood, editors, Proceedings of Logic Colloquium '00, volume 19 of Association of Symbolic Logic Lecture Notes in Logic, pages 272--293. AK Peters, 2005. [ bib | .pdf ]
[Jäg07] Gerhard Jäger. On Feferman's operational set theory OST. Annals of Pure and Applied Logic, 150(1--3):19--39, 2007. [ bib | .pdf ]
[Jäg09a] Gerhard Jäger. Full operational set theory with unbounded existential quantification and power set. Annals of Pure and Applied Logic, 160(1):33--52, July 2009. [ bib | .pdf ]
[Jäg09b] Gerhard Jäger. Operations, sets and classes. In C. Glymour, W. Wei, and D. Westerstahl, editors, Logic, Methodology and Philosophy of Science - Proceedings of the Thirteenth International Congress. College Publications, 2009. [ bib | .pdf ]
[Jäg10] Gerhard Jäger. Modal Fixed Point Logics. In J. Esparza, B. Spanfelner, and O. Grumberg, editors, Logics and Languages for Reliability and Security, volume 25 of NATO Science for Peace and Security Series - D: Information and Communication Security. IOS Press, 2010. [ bib | DOI | .pdf ]
[Jäg13] Gerhard Jäger. Operational closure and stability. Annals of Pure and Applied Logic, 164(7–8):813 -- 821, 2013. [ bib | DOI | .pdf ]
[Jäg16] Gerhard Jäger. Relativizing operational set theory. The Bulletin of Symbolic Logic, 2016. [ bib | .pdf ]
[Jäg18] Gerhard Jäger. The Operational Penumbra: Some Ontological Aspects, volume 13. Springer International Publishing, 2018. [ bib | .pdf ]
[JK10] Gerhard Jäger and Jürg Krähenbühl. Σ11 choice in a theory of sets and classes. In Ralf Schindler, editor, Ways of Proof Theory, pages 283--314. Ontos Verlag, 2010. [ bib | .pdf ]
[JKS99] Gerhard Jäger, Reinhard Kahle, and Thomas Strahm. On applicative theories. In Andrea Cantini, Ettore Casari, and Pierluigi Minari, editors, Logic and Foundations of Mathematics, pages 83--92. Kluwer, 1999. [ bib | .ps ]
[JKS01] Gerhard Jäger, Reinhard Kahle, and Thomas Studer. Universes in explicit mathematics. Annals of Pure and Applied Logic, 109(3):141--162, 2001. [ bib | .pdf ]
[JKS05] Gerhard Jäger, Mathis Kretz, and Thomas Studer. Cut-free axiomatizations for stratified modal fixed point logic. In Holger Schlingloff, editor, Proceedings of Methods for Modalities 4, volume 194 of Humboldt-Universität Berlin Informatik-Berichte, pages 125--143. Humboldt-Universität Berlin, 2005. [ bib | .pdf ]
[JKS07] Gerhard Jäger, Mathis Kretz, and Thomas Studer. Cut-free common knowledge. Journal of Applied Logic, 5(4):681--689, 2007. [ bib | DOI | .pdf ]
[JKS08] Gerhard Jäger, Mathis Kretz, and Thomas Studer. Canonical completeness of infinitary mu. Journal of Logic and Algebraic Programming, 76(2):270--292, 2008. [ bib | DOI | .pdf ]
[JKSS99] Gerhard Jäger, Reinhard Kahle, Anton Setzer, and Thomas Strahm. The proof-theoretic analysis of transfinitely iterated fixed point theories. The Journal of Symbolic Logic, 64(1):53--67, 1999. [ bib | .ps ]
[JM16a] Gerhard Jäger and Michel Marti. A canonical model construction for intuitionistic distributed knowledge. In Advances in Modal Logic 2016. College Publications, College Publications, 2016. [ bib | .pdf ]
[JM16b] Gerhard Jäger and Michel Marti. Intuitionistic common knowledge or belief. Journal of applied logic, 2016. [ bib | .pdf ]
[JP04a] Gerhard Jäger and Dieter Probst. Iterating Σ operations in admissible set theory without foundation: a further aspect of metapredicative Mahlo. In Godehart Link, editor, One Hundred Years of Russell's Paradox. Papers from the 2001 Munich Russell Conference, pages 119--134. de Gruyter, 2004. [ bib | .pdf ]
[JP04b] Gerhard Jäger and Dieter Probst. Variation on a theme of Schütte. Mathematical Logic Quarterly, 50(3):258--264, 2004. [ bib | .pdf ]
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[Stu10a] Thomas Studer. Privacy Preserving Modules for Ontologies. In A. Pnueli, I. Virbitskaite, and A. Voronkov, editors, Proceedings of Perspectives of System Informatics PSI'09, volume 5947 of Lecture Notes in Computer Science, pages 380--387, 2010. [ bib | .pdf ]
[Stu10b] Thomas Studer. Proof-Theoretic Contributions to Modal Fixed Point Logics. Habilitationsschrift, Universität Bern, Institut für Informatik und angewandte Mathematik, 2010. [ bib | .pdf ]
[Stu11a] Thomas Studer. An application of justification logic to protocol verification. In Proceedings of Computational Intelligence and Security CIS 2011, pages 779--783. IEEE, 2011. [ bib | .pdf ]
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[Stu13a] Thomas Studer. A Universal Approach to Guarantee Data Privacy. Logica Universalis, 7(2):195--209, 2013. [ bib | .pdf ]
[Stu13b] Thomas Studer. Decidability for some justification logics with negative introspection. The Journal of Symbolic Logic, 78(2):388--402, 2013. [ bib | .pdf ]
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[SY16] Silvia Steila and Keita Yokoyama. Reverse mathematical bounds for the termination theorem. Annals of Pure and Applied Logic, 167(12):1213 -- 1241, 2016. [ bib | DOI | www: ]
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