R
Radu Grosu
Researcher at Vienna University of Technology
Publications - 294
Citations - 5331
Radu Grosu is an academic researcher from Vienna University of Technology. The author has contributed to research in topics: Computer science & Model checking. The author has an hindex of 34, co-authored 273 publications receiving 4511 citations. Previous affiliations of Radu Grosu include Technische Universität München & University of Pennsylvania.
Papers
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Book ChapterDOI
From MSCs to statecharts
TL;DR: In this article, the authors present a first step towards a seamless integration of MSCS into the system development process by translating scenario-based system requirements into state-based description techniques like Statecharts.
Journal Article
Monte Carlo model checking
Radu Grosu,Scott A. Smolka +1 more
TL;DR: What is believed to be the first randomized, Monte Carlo algorithm for temporal-logic model checking is presented, given a specification S of a finite-state system, an LTL formula ϕ, and parameters e and δ, which takes random samples from the Buchi automaton B.
Book ChapterDOI
Modular Specification of Hybrid Systems in CHARON
TL;DR: A scheme for modular simulation in which each mode can be compiled solely based on the locally declared information to execute its discrete and continuous updates, and furthermore, submodes can integrate at a finer time scale than the enclosing modes.
Book ChapterDOI
Model repair for probabilistic systems
TL;DR: Using a new version of parametric probabilistic model checking, it is shown how the Model Repair problem can be reduced to a nonlinear optimization problem with a minimal-cost objective function, thereby yielding a solution technique.
Book ChapterDOI
Runtime verification with state estimation
Scott D. Stoller,Ezio Bartocci,Justin Seyster,Radu Grosu,Klaus Havelund,Scott A. Smolka,Erez Zadok +6 more
TL;DR: This work views event sequences as observation sequences of a Hidden Markov Model, uses an HMM model of the monitored program to "fill in" sampling-induced gaps in observation sequences, and extends the classic forward algorithm for HMM state estimation to compute the probability that the property is satisfied by an execution of the program.