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Andreas Goerdt
2010 – today
- 2012
[c30]- 2011
[i4]- 2010
[j18]Andreas Goerdt: On Random Betweenness Constraints. Combinatorics, Probability & Computing 19(5-6): 775-790 (2010)
[c29]Martin Dietzfelbinger, Andreas Goerdt, Michael Mitzenmacher, Andrea Montanari, Rasmus Pagh, Michael Rink: Tight Thresholds for Cuckoo Hashing via XORSAT. ICALP (1) 2010: 213-225
2000 – 2009
- 2009
[c28]
[c27]
[i3]Martin Dietzfelbinger, Andreas Goerdt, Michael Mitzenmacher, Andrea Montanari, Rasmus Pagh, Michael Rink: Tight Thresholds for Cuckoo Hashing via XORSAT. CoRR abs/0912.0287 (2009)- 2007
[j17]Amin Coja-Oghlan, Andreas Goerdt, André Lanka: Strong Refutation Heuristics for Random k-SAT. Combinatorics, Probability & Computing 16(1): 5-28 (2007)- 2006
[c26]Amin Coja-Oghlan, Andreas Goerdt, André Lanka: Spectral Partitioning of Random Graphs with Given Expected Degrees. IFIP TCS 2006: 271-282- 2005
[j16]Joel Friedman, Andreas Goerdt, Michael Krivelevich: Recognizing More Unsatisfiable Random k-SAT Instances Efficiently. SIAM J. Comput. 35(2): 408-430 (2005)- 2004
[j15]Amin Coja-Oghlan, Andreas Goerdt, André Lanka, Frank Schädlich: Techniques from combinatorial approximation algorithms yield efficient algorithms for random 2k-SAT. Theor. Comput. Sci. 329(1-3): 1-45 (2004)
[c25]Amin Coja-Oghlan, Andreas Goerdt, André Lanka: Strong Refutation Heuristics for Random k-SAT. APPROX-RANDOM 2004: 310-321
[c24]Andreas Goerdt, André Lanka: On the Hardness and Easiness of Random 4-SAT Formulas. ISAAC 2004: 470-483
[i2]André Lanka, Andreas Goerdt: An approximation hardness result for bipartite Clique. Electronic Colloquium on Computational Complexity (ECCC)(048) (2004)- 2003
[j14]Andreas Goerdt, Tomasz Jurdzinski: Some Results On Random Unsatisfiable K-Sat Instances And Approximation Algorithms Applied To Random Structures. Combinatorics, Probability & Computing 12(3): 245-267 (2003)
[j13]Andreas Goerdt, André Lanka: Recognizing more random unsatisfiable 3-SAT instances efficiently. Electronic Notes in Discrete Mathematics 16: 21-46 (2003)
[j12]Andreas Goerdt, Michael Molloy: Analysis of edge deletion processes on faulty random regular graphs. Theor. Comput. Sci. 297(1-3): 241-260 (2003)
[c23]Amin Coja-Oghlan, Andreas Goerdt, André Lanka, Frank Schädlich: Certifying Unsatisfiability of Random 2k-SAT Formulas Using Approximation Techniques. FCT 2003: 15-26
[i1]Amin Coja-Oghlan, Andreas Goerdt, André Lanka, Frank Schädlich: Certifying Unsatisfiability of Random 2k-SAT Formulas using Approximation Techniques. Electronic Colloquium on Computational Complexity (ECCC) 10(030) (2003)- 2002
[j11]Evgeny Dantsin, Andreas Goerdt, Edward A. Hirsch, Ravi Kannan, Jon M. Kleinberg, Christos H. Papadimitriou, Prabhakar Raghavan, Uwe Schöning: A deterministic (2-2/(k+1))n algorithm for k-SAT based on local search. Theor. Comput. Sci. 289(1): 69-83 (2002)
[c22]Andreas Goerdt, Tomasz Jurdzinski: Some Results on Random Unsatisfiable k-Sat Instances and Approximation Algorithms Applied to Random Structures. MFCS 2002: 280-291- 2001
[j10]Andreas Goerdt: The giant component threshold for random regular graphs with edge faults H. Prodinger. Theor. Comput. Sci. 259(1-2): 307-321 (2001)
[j9]Andreas Goerdt: Random regular graphs with edge faults: Expansion through cores. Theor. Comput. Sci. 264(1): 91-125 (2001)
[c21]Joel Friedman, Andreas Goerdt: Recognizing More Unsatisfiable Random 3-SAT Instances Efficiently. ICALP 2001: 310-321
[c20]Andreas Goerdt, Michael Krivelevich: Efficient Recognition of Random Unsatisfiable k-SAT Instances by Spectral Methods. STACS 2001: 294-304- 2000
[c19]Evgeny Dantsin, Andreas Goerdt, Edward A. Hirsch, Uwe Schöning: Deterministic Algorithms for k-SAT Based on Covering Codes and Local Search. ICALP 2000: 236-247
[c18]Andreas Goerdt, Michael Molloy: Analysis of Edge Deletion Processes on Faulty Random Regular Graphs. LATIN 2000: 38-47
1990 – 1999
- 1999
[j8]- 1998
[c17]Andreas Goerdt: Random Regular Graphs with Edge Faults: Expansion through Cores. ISAAC 1998: 219-228- 1997
[c16]Andreas Goerdt: The Giant Component Threshold for Random Regular Graphs with Edge Faults. MFCS 1997: 279-288- 1996
[j7]- 1993
[j6]Andreas Goerdt: Regular Resolution Versus Unrestricted Resolution. SIAM J. Comput. 22(4): 661-683 (1993)
[c15]- 1992
[j5]Andreas Goerdt: Davis-Putnam Resolution versus Unrestricted Resolution. Ann. Math. Artif. Intell. 6(1-3): 169-184 (1992)
[j4]Andreas Goerdt: Characterizing Complexity Classes by General Recursive Definitions in Higher Types. Inf. Comput. 101(2): 202-218 (1992)
[j3]Andreas Goerdt: Unrestricted Resolution versus N-Resolution. Theor. Comput. Sci. 93(1): 159-167 (1992)
[j2]Andreas Goerdt: Characterizing Complexity Classes by Higher Type Primitive Recursive Definitions. Theor. Comput. Sci. 100(1): 45-66 (1992)
[c14]- 1991
[c13]- 1990
[c12]
[c11]Andreas Goerdt, Helmut Seidl: Characterizing Complexity Classes by Higher Type Primitive Recursive Definitions, Part II. IMYCS 1990: 148-158
[c10]
[c9]
1980 – 1989
- 1989
[c8]
[c7]Andreas Goerdt: Characterizing Complexity Classes By Higher Type Primitive Recursive Definitions. LICS 1989: 364-374- 1988
[c6]Andreas Goerdt: Characterizing Complexity Classes by General Recursive Definitions in Higher Types. CSL 1988: 99-117
[c5]
[c4]Andreas Goerdt: Hoare Calculi for Higher-Type Control Structures and Their Completeness in the Sense of Cook. MFCS 1988: 329-338- 1987
[c3]Andreas Goerdt: Hoare Logic for Lambda-Terms as Basis of Hoare Logic for Imperative Languages. LICS 1987: 293-299- 1986
[j1]Werner Damm, Andreas Goerdt: An Automata-Theoretical Characterization of the OI-Hierarchy. Information and Control 71(1/2): 1-32 (1986)- 1985
[c2]Andreas Goerdt: A Hoare Calculus for Functions Defined by Recursion on Higher Types. Logic of Programs 1985: 106-117- 1982
[c1]Werner Damm, Andreas Goerdt: An Automata-Theoretic Characterization of the OI-Hierarchy. ICALP 1982: 141-153
Coauthor Index
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last updated on 2012-12-02 21:32 CET by the dblp team



