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Joost-Pieter Katoen

Researcher at RWTH Aachen University

Publications -  488
Citations -  20723

Joost-Pieter Katoen is an academic researcher from RWTH Aachen University. The author has contributed to research in topics: Probabilistic logic & Markov chain. The author has an hindex of 63, co-authored 461 publications receiving 19043 citations. Previous affiliations of Joost-Pieter Katoen include University of Erlangen-Nuremberg & University of Twente.

Papers
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Proceedings ArticleDOI

Model checking Markov reward models with impulse rewards

TL;DR: The reward extension of the logic CSL (continuous stochastic logic) is interpreted over Markov reward models, and two numerical algorithms are provided to check the reachability of a set of goal states under a time and an accumulated reward constraint.
Book ChapterDOI

Automated Performance and Dependability Evaluation Using Model Checking

TL;DR: This tutorial paper presents a logic-based specification technique to specify performance, dependability and performability measures-ofinterest and shows how for a given finite Markov chain (or Markov reward model) such measures can be evaluated in a fully automated way.
Book ChapterDOI

Sound Value Iteration

TL;DR: This work presents an alternative that does not require the a priori computation of starting vectors and that converges faster on many benchmarks and gives tight and safe bounds - whose computation is cheap - on the reachability probabilities.

Design and analysis of dynamic leader election protocols in broadcast networks

TL;DR: In this article, a leader election protocol in a dynamic context is presented. But the protocol is not considered in this paper, it is assumed that a leader is present in the initial design process and the assumption of an initial leader is dropped.
Posted Content

On the Hardness of Almost-Sure Termination

TL;DR: This paper considers the computational hardness of computing expected outcomes and deciding (universal) (positive) almost–sure termination of probabilistic programs and it is shown that computing lower and upper bounds of expected outcomes is \(\varSigma _1^0\)– and \(\var sigma _2^0)\–complete, respectively.