Jan Kretinsky

Prof. Jan Kretinsky

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Research Focus & Metrics

Academic Career Length

23Years (2004-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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30 September 2018
Verified
Book Chapter
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JKJan Kretinsky
Jan Kretinsky
TMTobias Meggendorfer
Tobias Meggendorfer
SSSalomon Sickert
Salomon Sickert

4 April 2019
Verified
Book Chapter
Open access
PDF file
EHErnst Moritz Hahn
Ernst Moritz Hahn
AHArnd Hartmanns
Arnd Hartmanns
CHChristian Hensel
Christian Hensel
MKMichaela Klauck
Michaela Klauck
JKJoachim Klein
Joachim Klein
MSMarcel Steinmetz
Marcel Steinmetz
Quantitative formal models capture probabilistic behaviour, real-time aspects, or general continuous dynamics. A number of tools support their automatic analysis with respect to dependability or performance properties. QComp 2019 is the first, friendly competition among such tools. It focuses on stochastic formalisms from Markov chains to probabilistic timed automata specified in the Jani model exchange format, and on probabilistic reachability, expected-reward, and steady-state properties. QComp draws its benchmarks from the new Quantitative Verification Benchmark Set. Participating tools, which include probabilistic model checkers and planners as well as simulation-based tools, are evaluated in terms of performance, versatility, and usability. In this paper, we report on the challenges in setting up a quantitative verification competition, present the results of QComp 2019, summarise the lessons learned, and provide an outlook on the features of the next edition of QComp.

12 October 2020
Verified
Book Chapter
Closed access
PDF file
PAPranav Ashok
Pranav Ashok
VHVahid Hashemi
Vahid Hashemi
JKJan Kretinsky
Jan Kretinsky
SMStefanie Mohr
Stefanie Mohr

5 August 2021
Verified
Book Chapter
Closed access
PDF file
CBCarlos E. Budde
Carlos E. Budde
AHArnd Hartmanns
Arnd Hartmanns
MKMichaela Klauck
Michaela Klauck
JKJan Kretinsky
Jan Kretinsky
DPDavid Parker
David Parker
ZZZhen Zhang
Zhen Zhang

31 March 2017
Verified
Book Chapter
Closed access
PDF file
JEJavier Esparza
Javier Esparza
JKJan Kretinsky
Jan Kretinsky
JRJean-François Raskin
Jean-François Raskin
SSSalomon Sickert
Salomon Sickert

18 July 2018
Verified
Book Chapter
Open access
PDF file
EKEdon Kelmendi
Edon Kelmendi
JKJulia Krämer
Julia Krämer
JKJan Kretinsky
Jan Kretinsky
MWMaximilian Weininger
Maximilian Weininger
Simple stochastic games can be solved by value iteration (VI), which yields a sequence of under-approximations of the value of the game. This sequence is guaranteed to converge to the value only in the limit. Since no stopping criterion is known, this technique does not provide any guarantees on its results. We provide the first stopping criterion for VI on simple stochastic games. It is achieved by additionally computing a convergent sequence of over-approximations of the value, relying on an analysis of the game graph. Consequently, VI becomes an anytime algorithm returning the approximation of the value and the current error bound. As another consequence, we can provide a simulation-based asynchronous VI algorithm, which yields the same guarantees, but without necessarily exploring the whole game graph.