Dynamic response spectra of fractionally damped viscoelastic beams subjected to moving load

Vibro-acoustic response analysis of fractional railpads in frequency domain

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Memory response on thermoelastic deformation in a solid half-space with a cylindrical hole

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Transient heating within skin tissue due to time-dependent thermal therapy in the context of memory dependent heat transport law

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Transient vibrations of a fractional Kelvin-Voigt viscoelastic cantilever beam with a tip mass and subjected to a base excitation

(2018) Jan Freundlich   JOURNAL OF SOUND AND VIBRATION

Dynamic response of a simply supported viscoelastic beam of a fractional derivative type to a moving force load

(2016) Jan Kazimierz Freundlich   Journal of Theoretical and Applied Mechanics

Accurate dynamic analysis of functionally graded beams under a moving point load

(2016) Xinwei Wang et al.   MECHANICS BASED DESIGN OF STRUCTURES AND MACHINES

Response of Fractionally Damped Beams with General Boundary Conditions Subjected to Moving Loads

(2014) R. Abu-Mallouh et al.   SHOCK AND VIBRATION

Vibrations of a Simply Supported Beam with a Fractional Viscoelastic Material Model – Supports Movement Excitation

(2014) Jan Freundlich   SHOCK AND VIBRATION

Fractional visco-elastic Euler–Bernoulli beam

(2013) M. Di Paola et al.   INTERNATIONAL JOURNAL OF SOLIDS AND STRUCTURES

Parametric Stability and Bifurcations of Axially Moving Viscoelastic Beams with Time-Dependent Axial Speed#

(2013) Mergen H. Ghayesh et al.   MECHANICS BASED DESIGN OF STRUCTURES AND MACHINES

Convergence of Galerkin truncation for dynamic response of finite beams on nonlinear foundations under a moving load

(2012) Hu Ding et al.   JOURNAL OF SOUND AND VIBRATION

Creep, relaxation and viscosity properties for basic fractional models in rheology

(2011) F. Mainardi et al.   European Physical Journal-Special Topics

Visco-elastic behavior through fractional calculus: An easier method for best fitting experimental results

(2011) M. Di Paola et al.   MECHANICS OF MATERIALS

Application of Fractional Calculus for Dynamic Problems of Solid Mechanics: Novel Trends and Recent Results

(2009) Yuriy A. Rossikhin et al.   Applied Mechanics Reviews

Identification of the parameters of the Kelvin–Voigt and the Maxwell fractional models, used to modeling of viscoelastic dampers

(2009) R. Lewandowski et al.   COMPUTERS & STRUCTURES

Matrix approach to discrete fractional calculus II: Partial fractional differential equations

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