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Giovanni Chiola

Researcher at University of Turin

Publications -  52
Citations -  2933

Giovanni Chiola is an academic researcher from University of Turin. The author has contributed to research in topics: Petri net & Stochastic Petri net. The author has an hindex of 26, co-authored 52 publications receiving 2893 citations.

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Book ChapterDOI

On Petri nets with deterministic and exponentially distributed firing times

TL;DR: In this paper, a class of Petri nets in which transitions can fire after either a deterministic or a random, exponentially distributed, firing delay is defined, and a solution technique is presented to obtain the steady-state probability distribution over markings, introducing restrictions on the use of deterministic firing delays.
Journal ArticleDOI

Stochastic well-formed colored nets and symmetric modeling applications

TL;DR: It turns out that SWN's allow the representation of any color function in a structured form, so that any unconstrained high-level net can be transformed into a well-formed net.
Journal ArticleDOI

Generalized stochastic Petri nets: a definition at the net level and its implications

TL;DR: The class of Petri nets obtained by eliminating timing from generalized stochastic Petri net (GSPN) models while preserving the qualitative behavior is identified and it is shown that for a (wide) class of nets, the definition of firing probabilities of conflicting immediate transitions does not require the information on reachable markings.
Journal ArticleDOI

The effect of execution policies on the semantics and analysis of stochastic Petri nets

TL;DR: Petri nets in which random delays are associated with atomic transitions are defined in a comprehensive framework that contains most of the models already proposed in the literature and includes an execution policy based on the choice of the next transition to fire independently of the associated delay.
Book ChapterDOI

On Well-Formed Coloured Nets and Their Symbolic Reachability Graph

TL;DR: The new class of Well Formed Coloured Nets (WN) is formally defined as an extension of Regular Nets, together with an extended Symbolic Reachability Graph (SRG) construction algorithm, which allows the representation of any colour function in a structured form, so that they have the same modelling power as general coloured nets (CPN).