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2010 – 2019
- 2018
[c27]Takahito Aoto, Makoto Hamana, Nao Hirokawa
, Aart Middeldorp, Julian Nagele, Naoki Nishida, Kiraku Shintani, Harald Zankl:
Confluence Competition 2018. FSCD 2018: 32:1-32:5- 2017
- [j9]Julian Nagele, Bertram Felgenhauer, Harald Zankl:
Certifying Confluence Proofs via Relative Termination and Rule Labeling. Log. Methods Comput. Sci. 13(2) (2017) - 2016
- [i9]Julian Nagele, Bertram Felgenhauer, Harald Zankl:
Certifying Confluence Proofs via Relative Termination and Rule Labeling. CoRR abs/1612.07195 (2016) - 2015
- [j8]Harald Zankl, Bertram Felgenhauer, Aart Middeldorp:
Labelings for Decreasing Diagrams. J. Autom. Reason. 54(2): 101-133 (2015) - [j7]Harald Zankl, Sarah Winkler, Aart Middeldorp:
Beyond polynomials and Peano arithmetic - automation of elementary and ordinal interpretations. J. Symb. Comput. 69: 129-158 (2015) - [j6]Bertram Felgenhauer, Aart Middeldorp, Harald Zankl, Vincent van Oostrom:
Layer Systems for Proving Confluence. ACM Trans. Comput. Log. 16(2): 14:1-14:32 (2015) - [c26]Takahito Aoto, Nao Hirokawa, Julian Nagele, Naoki Nishida, Harald Zankl:
Confluence Competition 2015. CADE 2015: 101-104 - [c25]Thomas Sternagel, Sarah Winkler, Harald Zankl:
Recording Completion for Certificates in Equational Reasoning. CPP 2015: 41-47 - [c24]Julian Nagele, Harald Zankl:
Certified Rule Labeling. RTA 2015: 269-284 - 2014
- [j5]Harald Zankl, Martin Korp:
Modular Complexity Analysis for Term Rewriting. Log. Methods Comput. Sci. 10(1) (2014) - [i8]Bertram Felgenhauer, Aart Middeldorp, Harald Zankl, Vincent van Oostrom:
Layer Systems for Proving Confluence. CoRR abs/1404.1225 (2014) - [i7]Harald Zankl, Bertram Felgenhauer, Aart Middeldorp:
Labelings for Decreasing Diagrams. CoRR abs/1406.3139 (2014) - 2013
- [j4]Harald Zankl:
Decreasing Diagrams. Arch. Formal Proofs 2013 (2013) - [j3]Nao Hirokawa, Aart Middeldorp, Harald Zankl:
Uncurrying for Termination and Complexity. J. Autom. Reason. 50(3): 279-315 (2013) - [c23]Sarah Winkler, Harald Zankl, Aart Middeldorp:
Beyond Peano Arithmetic - Automatically Proving Termination of the Goodstein Sequence. RTA 2013: 335-351 - [c22]Harald Zankl:
Confluence by Decreasing Diagrams - Formalized. RTA 2013: 352-367 - 2012
- [c21]Thomas Sternagel, Harald Zankl:
KBCV - Knuth-Bendix Completion Visualizer. IJCAR 2012: 530-536 - [c20]Sarah Winkler, Harald Zankl, Aart Middeldorp:
Ordinals and Knuth-Bendix Orders. LPAR 2012: 420-434 - [i6]Christian Sternagel, René Thiemann, Sarah Winkler, Harald Zankl:
CeTA - A Tool for Certified Termination Analysis. CoRR abs/1208.1591 (2012) - [i5]Thomas Sternagel, René Thiemann, Harald Zankl, Christian Sternagel:
Recording Completion for Finding and Certifying Proofs in Equational Logic. CoRR abs/1208.1597 (2012) - [i4]Harald Zankl:
Confluence by Decreasing Diagrams -- Formalized. CoRR abs/1210.1100 (2012) - 2011
- [c19]Harald Zankl, Bertram Felgenhauer, Aart Middeldorp:
CSI - A Confluence Tool. CADE 2011: 499-505 - [c18]Aart Middeldorp, Georg Moser, Friedrich Neurauter, Johannes Waldmann, Harald Zankl:
Joint Spectral Radius Theory for Automated Complexity Analysis of Rewrite Systems. CAI 2011: 1-20 - [c17]Bertram Felgenhauer, Harald Zankl, Aart Middeldorp:
Layer Systems for Proving Confluence. FSTTCS 2011: 288-299 - [c16]Harald Zankl, Bertram Felgenhauer, Aart Middeldorp:
Labelings for Decreasing Diagrams. RTA 2011: 377-392 - 2010
- [c15]Friedrich Neurauter, Aart Middeldorp, Harald Zankl:
Monotonicity Criteria for Polynomial Interpretations over the Naturals. IJCAR 2010: 502-517 - [c14]Harald Zankl, Martin Korp:
On Implementing Modular Complexity Analysis. IWIL@LPAR 2010: 42-47 - [c13]Harald Zankl, Aart Middeldorp:
Satisfiability of Non-linear (Ir)rational Arithmetic. LPAR (Dakar) 2010: 481-500 - [c12]Friedrich Neurauter, Harald Zankl, Aart Middeldorp:
Revisiting Matrix Interpretations for Polynomial Derivational Complexity of Term Rewriting. LPAR (Yogyakarta) 2010: 550-564 - [c11]Harald Zankl, Martin Korp:
Modular Complexity Analysis via Relative Complexity. RTA 2010: 385-400 - [c10]Harald Zankl, Christian Sternagel, Dieter Hofbauer, Aart Middeldorp:
Finding and Certifying Loops. SOFSEM 2010: 755-766 - [c9]Harald Zankl, Nao Hirokawa, Aart Middeldorp:
Uncurrying for Innermost Termination and Derivational Complexity. HOR 2010: 46-57
2000 – 2009
- 2009
- [j2]Harald Zankl, Aart Middeldorp:
Increasing interpretations. Ann. Math. Artif. Intell. 56(1): 87-108 (2009) - [j1]Harald Zankl, Nao Hirokawa, Aart Middeldorp:
KBO Orientability. J. Autom. Reason. 43(2): 173-201 (2009) - [c8]Martin Korp, Christian Sternagel, Harald Zankl, Aart Middeldorp:
Tyrolean Termination Tool 2. RTA 2009: 295-304 - 2008
- [c7]Harald Zankl, Aart Middeldorp:
Increasing Interpretations. AISC/MKM/Calculemus 2008: 191-205 - [c6]Nao Hirokawa, Aart Middeldorp, Harald Zankl:
Uncurrying for Termination. LPAR 2008: 667-681 - [c5]Carsten Fuhs, Jürgen Giesl, Aart Middeldorp, Peter Schneider-Kamp, René Thiemann, Harald Zankl:
Maximal Termination. RTA 2008: 110-125 - [c4]Harald Zankl, Christian Sternagel, Aart Middeldorp:
Transforming SAT into Termination of Rewriting. WFLP 2008: 199-214 - 2007
- [c3]Harald Zankl, Aart Middeldorp:
Satisfying KBO Constraints. RTA 2007: 389-403 - [c2]Carsten Fuhs, Jürgen Giesl, Aart Middeldorp, Peter Schneider-Kamp, René Thiemann, Harald Zankl:
SAT Solving for Termination Analysis with Polynomial Interpretations. SAT 2007: 340-354 - [c1]Harald Zankl, Nao Hirokawa, Aart Middeldorp:
Constraints for Argument Filterings. SOFSEM (1) 2007: 579-590 - [i3]Peter Schneider-Kamp, Carsten Fuhs, René Thiemann, Jürgen Giesl, Elena Annov, Michael Codish, Aart Middeldorp, Harald Zankl:
Implementing RPO and POLO using SAT. Deduction and Decision Procedures 2007 - 2006
- [i2]Harald Zankl:
SAT Techniques for Lexicographic Path Orders. CoRR abs/cs/0605021 (2006) - [i1]Harald Zankl, Aart Middeldorp:
Satisfying KBO Constraints. CoRR abs/cs/0608032 (2006)
Coauthor Index
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