Birgit Jenner

Affiliations:
  • University of Ulm, Germany


According to our database1, Birgit Jenner authored at least 18 papers between 1987 and 2006.

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Bibliography

2006
Corrigendum to "Completeness results for graph isomorphism" [J. Comput. System Sci. 66(2003) 549-566].
J. Comput. Syst. Sci., 2006

2003
Completeness results for graph isomorphism.
J. Comput. Syst. Sci., 2003

1998
A Note on the Hardness of Tree Isomorphism.
Proceedings of the 13th Annual IEEE Conference on Computational Complexity, 1998

1997
Closure under Complementation of Logspace Complexity Classes - A Survey.
Proceedings of the Foundations of Computer Science: Potential - Theory, 1997

1995
On Adaptive DLOGTIME and POLYLOGTIME Reductions.
Theor. Comput. Sci., 1995

Adaptive Logspace Reducibility and Parallel Time.
Math. Syst. Theory, 1995

Knapsack Problems for NL.
Inf. Process. Lett., 1995

A Note on Logspace Optimization.
Comput. Complex., 1995

1994
On Adaptive Dlogtime and Polylogtime Reductions (Extended Abstract).
Proceedings of the STACS 94, 1994

Logspace and Logtime Leaf Languages.
Proceedings of the Ninth Annual Structure in Complexity Theory Conference, Amsterdam, The Netherlands, June 28, 1994

1993
Computing Functions with Parallel Queries to NP.
Proceedings of the Eigth Annual Structure in Complexity Theory Conference, 1993

1991
Functional Oracle Queries as a Measure of Parallel Time.
Proceedings of the STACS 91, 1991

Unambiguity and Fewness for Logarithmic Space.
Proceedings of the Fundamentals of Computation Theory, 8th International Symposium, 1991

1990
A Very Hard Log Space Counting Class.
Proceedings of the Proceedings: Fifth Annual Structure in Complexity Theory Conference, 1990

1989
The Logarithmic Alternation Hierarchy Collapses: A∑<sub>2</sub><sup>L</sup> = A∏<sub>2</sub><sup>L</sup>.
Inf. Comput., March, 1989

Alternierung und logarithmischer Platz.
PhD thesis, 1989

1988
Characterizing the Polynomial Hierarchy by Alternating Auxiliary Pushdown Automata.
Proceedings of the STACS 88, 1988

1987
The Logarithmic Alternation Hierarchiy Collapses: A Sigma^C_2 = A Pi^C_2.
Proceedings of the Automata, Languages and Programming, 14th International Colloquium, 1987


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