Pages that link to "Item:Q1875876"

The following pages link to Finite element formulation of viscoelastic sandwich beams using fractional derivative operators (Q1875876):

Displaying 44 items.

• Aeroelastic dynamics stability of rotating sandwich annular plate with viscoelastic core layer (Q259323) (← links)
• Post-buckling analysis of viscoelastic plates with fractional derivative models (Q441710) (← links)
• Analysis of inhomogeneous anisotropic viscoelastic bodies described by multi-parameter fractional differential constitutive models (Q651577) (← links)
• A discrete convolutional Hilbert transform with the consistent imaginary initial conditions for the time-domain analysis of five-layered viscoelastic sandwich beam (Q741914) (← links)
• Dynamic finite element analysis of fractionally damped structural systems in the time domain (Q904964) (← links)
• Simulation of fractionally damped mechanical systems by means of a Newmark-diffusive scheme (Q980163) (← links)
• Homogenised finite element for transient dynamic analysis of unconstrained layer damping beams involving fractional derivative models (Q1015635) (← links)
• Simulation of a viscoelastic flexible multibody system using absolute nodal coordinate and fractional derivative methods (Q1024011) (← links)
• Nonlinear harmonically excited vibrations of plates with Zener material (Q1678401) (← links)
• Steady-state non-linear vibrations of plates using Zener material model with fractional derivative (Q1702802) (← links)
• Stochastic P-bifurcation of a bistable viscoelastic beam with fractional constitutive relation under Gaussian white noise (Q1727200) (← links)
• Wave propagation in a fractional viscoelastic Andrade medium: diffusive approximation and numerical modeling (Q1727612) (← links)
• Response of non-linear oscillator driven by fractional derivative term under Gaussian white noise (Q1755326) (← links)
• Comparing numerical methods for solving time-fractional reaction-diffusion equations (Q1757857) (← links)
• Finite element formulation of viscoelastic constitutive equations using fractional time derivatives (Q1852739) (← links)
• A pair of van der Pol oscillators coupled by fractional derivatives (Q1928933) (← links)
• Bending analysis of FG viscoelastic sandwich beams with elastic cores resting on Pasternak's elastic foundations (Q1956421) (← links)
• Dynamic analyses of viscoelastic three-dimensional structures with advanced one-dimensional finite elements (Q2035219) (← links)
• The enriched degree of freedom method for the absorbing boundary and its application to XFEM in elastodynamic problems (Q2110754) (← links)
• A numerical method for solving fractional-order viscoelastic Euler-Bernoulli beams (Q2122346) (← links)
• A Mellin transform approach to wavelet analysis (Q2198465) (← links)
• The finite element method for fractional non-local thermal energy transfer in non-homogeneous rigid conductors (Q2198487) (← links)
• Active damping of geometrically nonlinear vibrations of smart composite plates using elliptical SCLD treatment with fractional derivative viscoelastic layer (Q2332475) (← links)
• An adaptation of the Gear scheme for fractional derivatives (Q2382804) (← links)
• Three-layered damped beam element for forced vibration analysis of symmetric sandwich structures with a viscoelastic core (Q2445128) (← links)
• Vibrations of inhomogeneous anisotropic viscoelastic bodies described with fractional derivative models (Q2520268) (← links)
• Dynamic characteristics of multilayered beams with viscoelastic layers described by the fractional Zener model (Q2630980) (← links)
• Fractional operator viscoelastic models in dynamic problems of mechanics of solids: a review (Q2694926) (← links)
• Nonlinear quasi‐static finite element formulations for viscoelastic Euler–Bernoulli and Timoshenko beams (Q3075975) (← links)
• The G^α -scheme for Approximation of Fractional Derivatives: Application to the Dynamics of Dissipative Systems (Q3111033) (← links)
• Dynamic frictional contact of a viscoelastic beam (Q3428049) (← links)
• Finite element formulations for transient dynamic analysis in structural systems with viscoelastic treatments containing fractional derivative models (Q3587816) (← links)
• High-order layerwise finite element for the damped free-vibration response of thick composite and sandwich composite plates (Q3619783) (← links)
• STOCHASTIC HOPF BIFURCATION OF QUASI-INTEGRABLE HAMILTONIAN SYSTEMS WITH FRACTIONAL DERIVATIVE DAMPING (Q4908766) (← links)
• Modeling and analysis of the transient response of viscoelastic solids (Q5081749) (← links)
• Hybrid Active—passive Damping Treatment of Sandwich Beams in Non-linear Dynamics (Q5190440) (← links)
• A comparison between different approaches for modelling media with viscoelastic properties via optimization analyses (Q6088225) (← links)
• Nonlinear steady state vibrations of beams made of the fractional Zener material using an exponential version of the harmonic balance method (Q6100368) (← links)
• Development of an analytical framework for viscoelastic corrugated-core sandwich plates and validation against FEM (Q6111155) (← links)
• Stability analysis of viscoelastic pipes conveying fluid with different boundary conditions described by fractional Zener model (Q6135614) (← links)
• Stress analyses of viscoelastic three-dimensional beam-like structures with low- and high-order one-dimensional finite elements (Q6173254) (← links)
• Element-free Galerkin method for a fractional-order boundary value problem (Q6499914) (← links)
• Bernstein polynomials in analyzing nonlinear forced vibration of curved fractional viscoelastic beam with viscoelastic boundaries (Q6576367) (← links)
• A Hermite finite element method for the vibration problem of the Rayleigh-Bishop beam (Q6655242) (← links)