19-23 June 2023, Prague Czech Republic
Country: Poland
Laboratory webpage
E-mail: daze@acm.org
Principal Theoretical Results:
- Speed-up solving linear systems on parallel erchitectures
- Explicit construction of Universal Sleptsov/Petri Nets
- Analysis of Infinite Petri Nets with regular structure (linear, square, hypercube)
- Clans of systems of linear algebraic equations, their simultaneous and sequential composition
- Compositional Analysis of Petri Nets
- Decomposition of Petri Net into Functional Subnets
- Functional equivalence and equivalent transformationsof timed Petri nets
- Timed Petri nets with multi-channel transitions, their state equation and partial invariants
- Synthesis of Continuous (fuzzy) Logic function given by table
Principal Scientific-Practical Results:
- ParAd - solving linear systems on modern papallel architectures
- Software systems: Opera-Topaz–Petri net based production control and management, Nevod–Petri net modeling systemfor embedded applications, Sergo–editor of electrical circuits
- Plug-inmodules for Petri net modelingsystemTina: Deborah–decomposition into clans, Adriana–compositional computing Petri net invariants
- Petri net models of networking protocols:TCP, BGP, IOTP, ECMA
- Software generators of Petri net models of grids: square, hypercube, hypertorus
- Colored Petri net models of networks: Ethernet, IP, MPLS, Bluetooth, PBB, E6
- Stack of networking protocols E6 and its implementation in Linux kernel
High-performance computing
Cellular automata
Petri nets
Fuzzy logic
Structural biology
Modeling microbes and viruses
Zaitsev D.A. Simulating Cellular Automata by Infinite Petri Nets, Journal of Cellular Automata. 13(1-2), 2018, 121-144.
Zaitsev D.A. A generalized neighborhood for cellular automata, Theoretical Computer Science, 666 (2017), 21–35, DOI: 10.1016/j.tcs.2016.11.002
Dmitry A. Zaitsev, Ivan D. Zaitsev and Tatiana R. Shmeleva. Infinite Petri Nets: Part 2, Modeling Triangular, Hexagonal, Hypercube and Hypertorus Structures, Complex Systems, 26(4), 2017, 341-371. DOI: 10.25088/ComplexSystems.26.2.341
Dmitry A. Zaitsev, Ivan D. Zaitsev and Tatiana R. Shmeleva. Infinite Petri Nets: Part 1, Modeling Square Grid Structures, Complex Systems, 26(2), 2017, 157-195. DOI: 10.25088/ComplexSystems.26.2.157
Zaitsev D.A. Toward the Minimal Universal Petri Net, IEEE Transactions on Systems, Man, and Cybernetics: Systems, 2014, Vol. 44, No. 1, 47-58, epub: 15 February 2013, DOI: 10.1109/TSMC.2012.2237549
19-23 June 2023, Prague Czech Republic
28 – 31 August 2022 | Prague | Czech Republic
Registration and Abstract submission OPEN
Symposium | March 8th–10th, 2022 | Singapore (On site/online)