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ORCIDDavid M. Cerna
Person information
- affiliation: Czech Academy of Sciences, Institute of Computer Science, Prague, Czechia
- affiliation (former): Johannes Kepler University, Linz, Austria
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2020 – today
- 2024
[c19]David M. Cerna, Andrew Cropper:
Generalisation through Negation and Predicate Invention. AAAI 2024: 10467-10475- [i16]Lasse Blaauwbroek, David M. Cerna, Thibault Gauthier, Jan Jakubuv, Cezary Kaliszyk, Martin Suda, Josef Urban:
Learning Guided Automated Reasoning: A Brief Survey. CoRR abs/2403.04017 (2024) - 2023
- [c18]David M. Cerna
, Temur Kutsia:
Anti-unification and Generalization: A Survey. IJCAI 2023: 6563-6573 - [i15]David M. Cerna, Andrew Cropper:
Generalisation Through Negation and Predicate Invention. CoRR abs/2301.07629 (2023) - [i14]David M. Cerna, Temur Kutsia:
Anti-unification and Generalization: A Survey. CoRR abs/2302.00277 (2023) - [i13]David M. Cerna:
Recursive First-order Syntactic Unification Modulo Variable Classes. CoRR abs/2306.09152 (2023) - [i12]Mauricio Ayala-Rincón, David M. Cerna, Andres Felipe Gonzalez Barragan, Temur Kutsia:
Equational Anti-Unification over Absorption Theories. CoRR abs/2310.11136 (2023) - 2022
- [c17]Stanislaw J. Purgal, David M. Cerna, Cezary Kaliszyk:
Learning Higher-Order Logic Programs From Failures. IJCAI 2022: 2726-2733 - [i11]David M. Cerna:
A Special Case of Schematic Syntactic Unification. CoRR abs/2201.10298 (2022) - [i10]Michal Buran, David M. Cerna:
One or Nothing: Anti-unification over the Simply-Typed Lambda Calculus. CoRR abs/2207.08918 (2022) - [i9]Stanislaw J. Purgal, David M. Cerna, Cezary Kaliszyk:
Differentiable Inductive Logic Programming in High-Dimensional Space. CoRR abs/2208.06652 (2022) - 2021
- [j5]David M. Cerna, Alexander Leitsch, Anela Lolic:
Schematic Refutations of Formula Schemata. J. Autom. Reason. 65(5): 599-645 (2021) - [c16]David M. Cerna:
A Special Case of Schematic Syntactic Unification. SYNASC 2021: 75-82 - [i8]Stanislaw J. Purgal, David M. Cerna, Cezary Kaliszyk:
Learning Higher-Order Programs without Meta-Interpretive Learning. CoRR abs/2112.14603 (2021) - 2020
- [j4]David M. Cerna, Temur Kutsia:
Higher-order pattern generalization modulo equational theories. Math. Struct. Comput. Sci. 30(6): 627-663 (2020) - [j3]David M. Cerna:
Anti-unification and the theory of semirings. Theor. Comput. Sci. 848: 133-139 (2020) - [j2]David M. Cerna, Temur Kutsia:
Idempotent Anti-unification. ACM Trans. Comput. Log. 21(2): 10:1-10:32 (2020) - [c15]Lee A. Barnett, David M. Cerna, Armin Biere:
Covered Clauses Are Not Propagation Redundant. IJCAR (1) 2020: 32-47 - [c14]David M. Cerna, Martina Seidl, Wolfgang Schreiner, Wolfgang Windsteiger, Armin Biere:
Computational Logic in the First Semester of Computer Science: An Experience Report. CSEDU (2) 2020: 374-381 - [c13]David M. Cerna, Temur Kutsia:
Unital Anti-Unification: Type and Algorithms. FSCD 2020: 26:1-26:20 - [c12]David M. Cerna, Martina Seidl, Wolfgang Schreiner, Wolfgang Windsteiger, Armin Biere:
Aiding an Introduction to Formal Reasoning Within a First-Year Logic Course for CS Majors Using a Mobile Self-Study App. ITiCSE 2020: 61-67 - [c11]David M. Cerna, Alexander Leitsch, Anela Lolic:
On the Unification of Term Schemata. UNIF 2020: 6:1-6:6
2010 – 2019
- 2019
- [c10]David M. Cerna, Temur Kutsia:
A Generic Framework for Higher-Order Generalizations. FSCD 2019: 10:1-10:19 - [c9]David M. Cerna, Rafael P. D. Kiesel, Alexandra Dzhiganskaya:
A Mobile Application for Self-Guided Study of Formal Reasoning. ThEdu@CADE 2019: 35-53 - [i7]David M. Cerna, Alexander Leitsch, Anela Lolic:
Schematic Refutations of Formula Schemata. CoRR abs/1902.08055 (2019) - 2018
- [c8]David M. Cerna, Temur Kutsia:
Higher-Order Equational Pattern Anti-Unification. FSCD 2018: 12:1-12:17 - [i6]David M. Cerna, Temur Kutsia:
Higher-Order Equational Pattern Anti-Unification [Preprint]. CoRR abs/1801.07438 (2018) - 2017
- [j1]David M. Cerna, Alexander Leitsch, Giselle Reis, Simon Wolfsteiner:
Ceres in intuitionistic logic. Ann. Pure Appl. Log. 168(10): 1783-1836 (2017) - [c7]David M. Cerna, Wolfgang Schreiner:
Measuring the Gap: Algorithmic Approximation Bounds for the Space Complexity of Stream Specifications. SCSS 2017: 1-15 - [c6]David M. Cerna, Michael Peter Lettmann:
Towards a Clausal Analysis of Proof Schemata. SYNASC 2017: 113-120 - [c5]David M. Cerna, Michael Peter Lettmann:
Integrating a Global Induction Mechanism into a Sequent Calculus. TABLEAUX 2017: 278-294 - [i5]David M. Cerna, Michael Peter Lettmann:
Clausal Analysis of First-order Proof Schemata. CoRR abs/1702.02589 (2017) - [i4]David M. Cerna, Michael Peter Lettmann:
Integrating a Global Induction Mechanism into a Sequent Calculus. CoRR abs/1705.04606 (2017) - 2016
- [c4]David M. Cerna, Alexander Leitsch:
Schematic Cut Elimination and the Ordered Pigeonhole Principle. IJCAR 2016: 241-256 - [c3]David M. Cerna, Wolfgang Schreiner, Temur Kutsia:
Predicting Space Requirements for a Stream Monitor Specification Language. RV 2016: 135-151 - [c2]David M. Cerna, Wolfgang Schreiner, Temur Kutsia:
Space Analysis of a Predicate Logic Fragment for the Specification of Stream Monitors. SCSS 2016: 29-41 - [i3]David M. Cerna, Alexander Leitsch:
Schematic Cut elimination and the Ordered Pigeonhole Principle [Extended Version]. CoRR abs/1601.06548 (2016) - [i2]David M. Cerna:
A Generalized Resolution Proof Schema and the Pigeonhole Principle. CoRR abs/1608.07792 (2016) - 2015
- [i1]David M. Cerna, Alexander Leitsch:
Analysis of Clause set Schema Aided by Automated Theorem Proving: A Case Study [Extended Paper]. CoRR abs/1503.08551 (2015) - 2014
- [c1]David M. Cerna:
A Tableaux-Based Decision Procedure for Multi-parameter Propositional Schemata. CICM 2014: 61-75
Coauthor Index
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last updated on 2024-04-25 05:42 CEST by the dblp team
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