On the passive control of vibrations with viscoelastic dynamic absorbers of ordinary and pendulum types

DOI10.1016/j.jfranklin.2009.09.004zbMath1298.74119OpenAlexW2051615623MaRDI QIDQ468217

José J. de Espíndola, Eduardo M. O. Lopes, Carlos A. Bavastri

Publication date: 6 November 2014

Published in: Journal of the Franklin Institute (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jfranklin.2009.09.004

zbMATH Keywords

viscoelasticityfractional derivativedynamic vibration absorbersviscoelastic absorbers

Mathematics Subject Classification ID

Navier-Stokes equations for incompressible viscous fluids (76D05) Vibrations in dynamical problems in solid mechanics (74H45)

Related Items (11)

Stochastic stationary responses of a viscoelastic system with impacts under additive Gaussian white noise excitation ⋮ Finite-Time Stabilization of the Fractional Model of the Driven Dissipative Nonlinear Pendulum ⋮ Stationary responses of a Rayleigh viscoelastic system with zero barrier impacts under external random excitation ⋮ Application of numerical inverse Laplace transform algorithms in fractional calculus ⋮ Stochastic responses of a viscoelastic-impact system under additive and multiplicative random excitations ⋮ Nonlinear stochastic optimal control of viscoelastic systems ⋮ On the dynamic response regimes of a viscoelastic isolation system integrated with a nonlinear energy sink ⋮ Robust stability and stabilization of fractional order interval systems with coupling relationships: the \(0<\alpha<1\) case ⋮ Response and stability of SDOF viscoelastic system under wideband noise excitations ⋮ Robust stability analysis for a class of fractional order systems with uncertain parameters ⋮ A particle inerter system for structural seismic response mitigation

Cites Work

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• A generalised fractional derivative approach to viscoelastic material properties measurement
• ANALYSIS OF FOUR-PARAMETER FRACTIONAL DERIVATIVE MODEL OF REAL SOLID MATERIALS
• A Theoretical Basis for the Application of Fractional Calculus to Viscoelasticity
• On the Fractional Calculus Model of Viscoelastic Behavior

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