activity
20142017
most citedOptimizing Performance of Continuous-Time Stochastic Systems using Timeout Synthesis

2 citations · 2 across the 6 of their papers we have counts for

collaborators

6 papers

eess.SY2017

Synthesis of Optimal Resilient Control Strategies

Christel Baier, Clemens Dubslaff, Ľuboš Korenčiak +1

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 i…

cs.PF2017

Mean-Payoff Optimization in Continuous-Time Markov Chains with Parametric Alarms

Christel Baier, Clemens Dubslaff, Ľuboš Korenčiak +2

Continuous-time Markov chains with alarms (ACTMCs) allow for alarm events that can be non-exponentially distributed. Within parametric ACTMCs, the parameters of alarm-event distrib…

cs.PF2016

Efficient Timeout Synthesis in Fixed-Delay CTMC Using Policy Iteration

Ľuboš Korenčiak, Antonín Kučera, Vojtěch Řehák

We consider the fixed-delay synthesis problem for continuous-time Markov chains extended with fixed-delay transitions (fdCTMC). The goal is to synthesize concrete values of the fix…

cs.LO2016

Extension of PRISM by Synthesis of Optimal Timeouts in Fixed-Delay CTMC

Ľuboš Korenčiak, Vojtěch Řehák, Adrian Farmadin

We present a practically appealing extension of the probabilistic model checker PRISM rendering it to handle fixed-delay continuous-time Markov chains (fdCTMCs) with rewards, the e…

cs.PF2014★ 2 cited

Optimizing Performance of Continuous-Time Stochastic Systems using Timeout Synthesis

Tomáš Brázdil, Ľuboš Korenčiak, Jan Krčál +2

We consider parametric version of fixed-delay continuous-time Markov chains (or equivalently deterministic and stochastic Petri nets, DSPN) where fixed-delay transitions are specif…

cs.PF2014

Dealing with Zero Density Using Piecewise Phase-type Approximation

Ľuboš Korenčiak, Jan Krčál, Vojtěch Řehák

Every probability distribution can be approximated up to a given precision by a phase-type distribution, i.e. a distribution encoded by a continuous time Markov chain (CTMC). Howev…