activity
20092023
most citedGraph-Controlled Insertion-Deletion Systems

45 citations · 66 across the 9 of their papers we have counts for

collaborators

9 papers

cs.FL2023

A P Systems Variant for Reasoning about Sequential Controllability of Boolean Networks

Artiom Alhazov, Vincent Ferrari-Dominguez, Rudolf Freund +2

A Boolean network is a discrete dynamical system operating on vectors of Boolean variables. The action of a Boolean network can be conveniently expressed as a system of Boolean upd…

cs.FL2022

P versus B: P Systems as a Formal Framework for Controllability of Boolean Networks

Artiom Alhazov, Rudolf Freund, Sergiu Ivanov

Membrane computing and P systems are a paradigm of massively parallel natural computing introduced by Gheorghe Păun in 1999, inspired by the structure of the living cell and by its…

cs.FL2017★ 3 cited

(Tissue) P Systems with Vesicles of Multisets

Artiom Alhazov, Rudolf Freund, Sergiu Ivanov +1

We consider tissue P systems working on vesicles of multisets with the very simple operations of insertion, deletion, and substitution of single objects. With the whole multiset be…

cs.FL2014

Cooperating Distributed Grammar Systems of Finite Index Working in Hybrid Modes

Henning Fernau, Rudolf Freund, Markus Holzer

We study cooperating distributed grammar systems working in hybrid modes in connection with the finite index restriction in two different ways: firstly, we investigate cooperating…

cs.FL2013★ 1 cited

One-dimensional Array Grammars and P Systems with Array Insertion and Deletion Rules

Rudolf Freund, Sergiu Ivanov, Marion Oswald +1

We consider the (one-dimensional) array counterpart of contextual as well as insertion and deletion string grammars and consider the operations of array insertion and deletion in a…

cs.FL2013★ 17 cited

How to Obtain Computational Completeness in P Systems with One Catalyst

Rudolf Freund, Gheorghe Păun

Whether P systems with only one catalyst can already be computationally complete, is still an open problem. Here we establish computational completeness by using specific variants…