Pages that link to "Item:Q636528"

The following pages link to Strain gradient beam model for dynamics of microscale pipes conveying fluid (Q636528):

Displaying 14 items.

• Size dependent analysis of functionally graded microbeams using strain gradient elasticity incorporated with surface energy (Q345834) (← links)
• Cylindrical thin-shell model based on modified strain gradient theory (Q1617959) (← links)
• Flexural vibrations of microscale pipes conveying fluid by considering the size effects of micro-flow and micro-structure (Q1621813) (← links)
• Nonlinear dynamics of cantilevered microbeams based on modified couple stress theory (Q1623180) (← links)
• On dynamics of nanotubes conveying nanoflow (Q1625067) (← links)
• Torsional vibration and static analysis of the cylindrical shell based on strain gradient theory (Q1639367) (← links)
• Analysis of Mindlin micro plates with a modified couple stress theory and a meshless method (Q1667744) (← links)
• Vibration of fluid-conveying nanotubes subjected to magnetic field based on the thin-walled Timoshenko beam theory (Q1988922) (← links)
• On the static, vibration, and transient responses of micro-plates made of materials with different microstructures (Q2085959) (← links)
• Vibration and instability analysis of nanotubes conveying fluid subjected to a longitudinal magnetic field (Q2289261) (← links)
• Nonlinear vibration and stability analysis of the curved microtube conveying fluid as a model of the micro coriolis flowmeters based on strain gradient theory (Q2290202) (← links)
• Vibration analysis of nanotubes conveying fluid based on gradient elasticity theory (Q2831967) (← links)
• Frequency stability analysis of a cantilever viscoelastic CNT conveying fluid on a viscoelastic Pasternak foundation and under axial load based on nonlocal elasticity theory (Q6489141) (← links)
• Stability and modal conversion phenomenon of pipe-in-pipe structures with arbitrary boundary conditions by means of Green's functions (Q6499524) (← links)