Další formáty:
BibTeX
LaTeX
RIS
@inproceedings{1392977,
author = {Baier, Christel and Dubslaff, Clemens and Korenčiak, Ľuboš and Kučera, Antonín and Řehák, Vojtěch},
address = {Cham},
booktitle = {Automated Technology for Verification and Analysis},
doi = {http://dx.doi.org/10.1007/978-3-319-68167-2_27},
editor = {Deepak D'Souza, K. Narayan Kumar},
keywords = {controller synthesis; Markov decision processes; resilience},
howpublished = {tištěná verze "print"},
language = {eng},
location = {Cham},
isbn = {978-3-319-68166-5},
pages = {417-434},
publisher = {Springer International Publishing},
title = {Synthesis of Optimal Resilient Control Strategies},
year = {2017}
}
TY - JOUR
ID - 1392977
AU - Baier, Christel - Dubslaff, Clemens - Korenčiak, Ľuboš - Kučera, Antonín - Řehák, Vojtěch
PY - 2017
TI - Synthesis of Optimal Resilient Control Strategies
PB - Springer International Publishing
CY - Cham
SN - 9783319681665
KW - controller synthesis
KW - Markov decision processes
KW - resilience
N2 - Repair mechanisms are important within resilient systems to maintain the system in an operational state after an error occurred. Usually, constraints on the repair mechanisms are imposed, e.g., concerning the time or resources required (such as energy consumption or other kinds of costs). For systems modeled by Markov decision processes (MDPs), we introduce the concept of resilient schedulers, which represent control strategies guaranteeing that these constraints are always met within some given probability. Assigning rewards to the operational states of the system, we then aim towards resilient schedulers which maximize the long-run average reward, i.e., the expected mean payoff. We present a pseudo-polynomial algorithm that decides whether a resilient scheduler exists and if so, yields an optimal resilient scheduler. We show also that already the decision problem asking whether there exists a resilient scheduler is PSPACE-hard.
ER -
BAIER, Christel, Clemens DUBSLAFF, Ľuboš KORENČIAK, Antonín KUČERA a Vojtěch ŘEHÁK. Synthesis of Optimal Resilient Control Strategies. In Deepak D'Souza, K. Narayan Kumar. \textit{Automated Technology for Verification and Analysis}. Cham: Springer International Publishing, 2017, s.~417-434. ISBN~978-3-319-68166-5. Dostupné z: https://dx.doi.org/10.1007/978-3-319-68167-2\_{}27.
|
