Lectures:
Analysis, modelling and design of complex systems with parallelism
and hierarchical structure. Solution of problems by nets.
Definition and classification of Petri nets.
Informal introduction to modelling by Petri nets I.
C/E nets, P/T nets, Petri nets with inhibitors.
Informal introduction to modelling by Petri nets II.
High-level Petri nets. Coloured Petri nets. Hierarchical Petri nets.
Structures, systems and parametrized systems of Petri nets.
Statics and dynamics of Petri nets.
State (marking) and the reachability set. The reachability graph.
Properties of Petri nets: boundedness, safeness, liveness, deadlock-freeness,
reversibility, conservativity. The reachability problem. State analysis of Petri
nets.
Structural analysis of Petri nets. Fundamental equations. P-invariants. T-invariants.
Net components. Dual nets.
Special types of Petri nets: automata nets, synchronization nets, free-choice nets.
Synthesis of safe, live and reversible Petri nets.
Hierarchization by the method of substition of places and transitions.
Petri net languages and their relation to Chomsky hierarchy.
HLPN (High Level Petri Nets) .
CPN (Coloured Petri Nets) - the most common variant HLPN
Non-hierarchical CPN. Description of structure and dynamics.
Hiearchical CPN. Substitution and invocation of places and transitions.
Merging of places and transitions.
Analysis, modelling and design of complex systems with parallelism
and hierarchical structure. Solution of problems by nets.
Definition and classification of Petri nets.
Informal introduction to modelling by Petri nets I.
C/E nets, P/T nets, Petri nets with inhibitors.
Informal introduction to modelling by Petri nets II.
High-level Petri nets. Coloured Petri nets. Hierarchical Petri nets.
Structures, systems and parametrized systems of Petri nets.
Statics and dynamics of Petri nets.
State (marking) and the reachability set. The reachability graph.
Properties of Petri nets: boundedness, safeness, liveness, deadlock-freeness,
reversibility, conservativity. The reachability problem. State analysis of Petri
nets.
Structural analysis of Petri nets. Fundamental equations. P-invariants. T-invariants.
Net components. Dual nets.
Special types of Petri nets: automata nets, synchronization nets, free-choice nets.
Synthesis of safe, live and reversible Petri nets.
Hierarchization by the method of substition of places and transitions.
Petri net languages and their relation to Chomsky hierarchy.
HLPN (High Level Petri Nets) .
CPN (Coloured Petri Nets) - the most common variant HLPN
Non-hierarchical CPN. Description of structure and dynamics.
Hiearchical CPN. Substitution and invocation of places and transitions.
Merging of places and transitions.