dblp: Peter A. Fejer

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2010 – today

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2014
[r1]
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Klaus Ambos-Spies, Peter A. Fejer:
Degrees of Unsolvability. Computational Logic 2014: 443-494

2000 – 2009

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2006
[j8]
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Richard Beigel, Harry Buhrman, Peter A. Fejer, Lance Fortnow, Piotr Grabowski, Luc Longpré, Andrej Muchnik, Frank Stephan, Leen Torenvliet:
Enumerations of the Kolmogorov function. J. Symb. Log. 71(2): 501-528 (2006)
2004
[i1]
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  - journals/eccc/ECCC-TR04-015
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Richard Beigel, Harry Buhrman, Peter A. Fejer, Lance Fortnow, Piotr Grabowski, Luc Longpré, Andrei A. Muchnik, Frank Stephan, Leen Torenvliet:
Enumerations of the Kolmogorov Function. Electronic Colloquium on Computational Complexity (ECCC)(015) (2004)
2001
[j7]
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Peter A. Fejer, Richard A. Shore:
Every incomplete computably enumerable truth-table degree is branching. Arch. Math. Log. 40(2): 113-123 (2001)
[j6]
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Klaus Ambos-Spies, Peter A. Fejer:
Embedding of N₅ and the contiguous degrees. Ann. Pure Appl. Logic 112(2-3): 151-188 (2001)

1990 – 1999

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1998
[j5]
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Peter A. Fejer:
Lattice Representations for Computability Theory. Ann. Pure Appl. Logic 94(1-3): 53-74 (1998)
1996
[j4]
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Klaus Ambos-Spies, Peter A. Fejer, Steffen Lempp, Manuel Lerman:
Decidability of the Two-Quantifier Theory of the Recursively Enumerable Weak Truth-Table Degrees and Other Distributive Upper Semi-Lattices. J. Symb. Log. 61(3): 880-905 (1996)
1991
[b1]
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Peter A. Fejer, Dan A. Simovici:
Mathematical Foundations of Computer Science - Sets, Relations, and Induction. Texts and Monographs in Computer Science, Springer 1991, ISBN 978-1-4612-7792-7, pp. 1-416

1980 – 1989

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1989
[j3]
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Peter A. Fejer:
Embedding Lattices with Top Preserved Below Non-GL₂ Degrees. Math. Log. Q. 35(1): 3-14 (1989)
1988
[j2]
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Klaus Ambos-Spies, Peter A. Fejer:
Degree Theoretical Splitting Properties of Recursively Enumerable Sets. J. Symb. Log. 53(4): 1110-1137 (1988)
[j1]
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Peter A. Fejer, Richard A. Shore:
Infima of recursively enumerable truth table degrees. Notre Dame Journal of Formal Logic 29(3): 420-437 (1988)

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