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Maciej Koutny

Researcher at Newcastle University

Publications -  327
Citations -  5356

Maciej Koutny is an academic researcher from Newcastle University. The author has contributed to research in topics: Petri net & Concurrency. The author has an hindex of 35, co-authored 321 publications receiving 5080 citations. Previous affiliations of Maciej Koutny include Warsaw University of Technology & National Chemical Laboratory.

Papers
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Journal Article

Investigating Reversibility of Steps in Petri Nets

TL;DR: It is demonstrated that there is a crucial difference between reversing steps which are sets and those which are true multisets, and in contrast to sequential semantics, splitting reverses does not lead to a general method for reversing bounded PT-nets.

Membrane Systems and Petri Net Synthesis

TL;DR: In this article, the authors focus on the problem of synthesizing a membrane system from a behavioral specification given in the form of a transition system which specifies the desired state space of the system to be constructed.
Proceedings Article

A method and tool for design of multi-agent systems

TL;DR: This paper presents a tool design based on application of two different formal specification techniques which allows designer to interactively construct verifiably correct and interoperable agent specifications.

Localities in Systems with a/sync Communication

TL;DR: In this article, the causalities in the concurrent runs of a new Petri net model combining localities and a/sync places are investigated, where localities have been introduced as a modelling tool for membrane systems and more general GALS (globally asynchronous locally synchronous) systems, making it possible to model synchronous communication between transitions.
Book ChapterDOI

Causality in Extensions of Petri Nets

TL;DR: In this paper, the causal semantics of standard net classes like Elementary Net Systems and Place/Transition Nets, is typically expressed in terms of partially ordered sets of transition occurrences, in each such partial order, causally related occurrences are ordered while concurrent transition occurrences remain unordered.