Publications
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The Complexity of Computing Class Probabilities in BID Probabilistic Databases
S. Kanellopoulos, I. Koutras, and A. Pagourtzis
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Temporal Path Covers: Dilworth Properties and Parameterized Complexity
L. Cioni, S. Kanellopoulos, E. Nemery, A. Pagourtzis, C. Pergaminelis, and M. Vasilakis
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Finite Pinwheel Covering
S. Kanellopoulos
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EF(X) Orientations: A Parameterized Complexity Perspective
S. Kanellopoulos, E. Nemery, C. Pergaminelis, M. M. Sotiriou, and M. Vasilakis
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Hardness, Tractability and Density Thresholds of Finite Pinwheel Scheduling Variants
S. Kanellopoulos, G. Mitropoulos, C. Pergaminelis, and T. Tolias
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Beer Path Problems in Temporal Graphs
A. D'Ascenzo, G. F. Italiano, S. Kanellopoulos, A. Mpanti, A. Pagourtzis, and C. Pergaminelis
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Finite Pinwheel Scheduling: the k-Visits Problem
S. Kanellopoulos, C. Pergaminelis, M. Kokkou, E. Markou, and A. Pagourtzis
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Approximation Schemes for k-Subset Sum Ratio and k-Way Number Partitioning Ratio
S. Kanellopoulos, G. Mitropoulos, A. Antonopoulos, N. Leonardos, A. Pagourtzis, C. Pergaminelis, S. Petsalakis, and K. Tsitouras
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The Computational Complexity of Finding Second-Order Stationary Points
A. Kontogiannis, V. Pollatos, S. Kanellopoulos, P. Mertikopoulos, A. Pagourtzis, and I. Panageas
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On the Power of Counting the Total Number of Computation Paths of NPTMs
E. Bakali, A. Chalki, S. Kanellopoulos, A. Pagourtzis, and S. Zachos
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Applications of Logic to Counting Algorithms
S. Kanellopoulos
A note regarding the usage of AI...
I strongly believe that much of the value of theoretical research stems from being understood by humans, and this is better done when it is produced and written by humans. Thus, most of my research is done with minimal AI assistance. All my manuscripts are written entirely by human hands, with the hope that this will help readers understand the presented ideas more deeply and truly learn something new. I believe this to be of paramount importance in an age where writing tends to be considered a trivial task that can be assigned to machines.