Simone Venturini

Dr. Simone Venturini

Dept. of Mechanical and Aerospace Engineering, Politecnico di Torino, Turin, Piedmont, Italy
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Research Focus & Metrics

Academic Career Length

5Years (2022-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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21 January 2024 in Engineering Failure Analysis
Verified
Journal Article
Open access
Simone VenturiniSimone Venturini
Simone Venturini
Carlo RossoCarlo Rosso
Carlo Rosso
MVMauro Velardocchia
Mauro Velardocchia

1 August 2024 in Defence Technology
Verified
Journal Article
Open access
Luca DimauroLuca Dimauro
Luca Dimauro
Simone VenturiniSimone Venturini
Simone Venturini
Antonio TotaAntonio Tota
Antonio Tota
ENRICO GALVAGNOENRICO GALVAGNO
ENRICO GALVAGNO
MVMauro Velardocchia
Mauro Velardocchia

1 June 2024 in International Journal of Non-Linear Mechanics
Verified
Journal Article
Open access
SCSalvatore Paolo Cavallaro
Salvatore Paolo Cavallaro
Simone VenturiniSimone Venturini
Simone Venturini
EBElvio Bonisoli
Elvio Bonisoli

23 September 2023 in Mechanism and Machine Theory
Verified
Journal Article
Open access
Simone VenturiniSimone Venturini
Simone Venturini
EBElvio Bonisoli
Elvio Bonisoli
Carlo RossoCarlo Rosso
Carlo Rosso
MVMauro Velardocchia
Mauro Velardocchia

4 March 2023 in Applied Sciences
Verified
Journal Article
Open access
PDF file
EBElvio Bonisoli
Elvio Bonisoli
Luca DimauroLuca Dimauro
Luca Dimauro
Simone VenturiniSimone Venturini
Simone Venturini
SCSalvatore Paolo Cavallaro
Salvatore Paolo Cavallaro
This paper investigates a cantilever beam nonlinear dynamic behaviour, on which the nonlinearity is introduced with permanent magnet interactions or with a non-holonomic contact. The experimental time domain responses obtained from non-zero initial conditions are measured using a laser profilometer, conventionally adopted for product shape detections in online industrial applications. The Fourier transform, Continuous Wavelet transform, and Hilbert transform are used to investigate nonlinear phenomena in the frequency content, highlighting advantages and drawbacks of the three methods in catching instantaneous phenomena. Then, a Multi-Phi approach is proposed to describe the time evolution of nonlinear systems by means of a discrete number of linearised systems. Therefore, two linearised models have been developed and tuned to describe the dynamic behaviour of different Euler–Bernoulli cantilever beam configurations. The experimental data of nonlinear systems are compared with the corresponding ones of the linear system to evaluate the effects of introduced nonlinearities on the overall dynamic properties.