Name
Affiliation
Papers
UWE SCHÖNING
Univ. Ulm, Ulm, Germany
62
Collaborators
Citations 
PageRank 
42
998
105.69
Referers 
Referees 
References 
818
443
557
Search Limit
100818
Title
Citations
PageRank
Year
Information Theoretic Measures for Ant Colony Optimization00.342014
Ant colony optimization with group learning00.342014
Improving Implementation of SLS Solvers for SAT and New Heuristics for k-SAT with Long Clauses.50.432014
Structural RNA alignment by multi-objective optimization.80.562013
RNA-Pareto: interactive analysis of Pareto-optimal RNA sequence-structure alignments.20.362013
Turings Arbeiten über Berechenbarkeit - eine Einführung und Lesehilfe.00.342012
Choosing probability distributions for stochastic local search and the role of make versus break281.022012
Das SAT-Problem00.342010
Using Stochastic Indexed Grammars for RNA Structure PredictionWith Pseudoknots.00.342010
Comparing two stochastic local search algorithms for constraint satisfaction problems00.342010
Principles of Stochastic Local Search30.482007
Smaller superconcentrators of density 2810.362006
A note on the size of Craig Interpolants20.362006
New algorithmic paradigms in exponential time algorithms00.342005
Randomized Quicksort and the Entropy of the Random Number Generator10.372004
A Probabilistic 3-SAT Algorithm Further Improved425.102002
A Probabilistic Algorithm for k -SAT Based on Limited Local Search and Restart.381.762002
New Algorithms for k -SAT Based on the Local Search Principle60.662001
Mastering the Master Theorem20.432000
Construction of expanders and superconcentrators using Kolmogorov complexity20.432000
Deterministic Algorithms for k-SAT Based on Covering Codes and Local Search121.432000
A Probabilistic Algorithm for k-SAT and Constraint Satisfaction Problems13410.871999
Complexity of Presburger Arithmetic with Fixed Quantifier Dimension.70.561997
Better Expanders and Superconcentrators by Kolmogorov Complexity30.551997
High Sets for NP.20.371997
Resolution Proofs, Exponential Bounds, and Kolmogorov Complexity30.541997
If NP has polynomial-size circuits, then MA=AM90.621995
Instance complexity304.401994
On random reductions from sparse sets to tally sets90.611993
Complexity Theory: Current Research, Dagstuhl Workshop, February 2-8, 1992112.501993
Reductions to Sets of Low Information Content331.521992
Logarithmic advice classes50.441992
Graph Isomorphism is Low for PP222.461992
Complexity cores and hard problem instances20.411990
Turing machines with few accepting computations and low sets for PP433.681989
The power of counting124.091988
Robust Orale Machines50.421988
Collapsing Oracle Hierarchies, Census Functions and Logarithmically Many Queries201.811988
Complexity Cores and Hard-To-Prove Formulas20.391987
The Difference and Truth-Table Hierarchies for NP573.221987
Lowness and probabilistic complexity classes.00.341987
Sparse sets lowness and highness512.351986
The polynomial-time hierarchy and sparse oracles201.281986
Lower Bounds by Recursion Theoretic Arguments (Extended Abstract)00.341986
Optimal approximations and polynomially levelable sets282.321986
The density and complexity of polynomial cores for intractable sets292.021986
On Circuit-Size Complexity And The Low Hierarchy In Np497.541985
On bounded query machines90.961985
Bi-Immune Sets for Complexity Classes657.061985
Polynomial Levelability and Maximal Complexity Cores00.341985
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