Pages that link to "Item:Q822048"

The following pages link to Nonlinear axisymmetric bending analysis of strain gradient thin circular plate (Q822048):

Displaying 18 items.

• Axisymmetric bending of strain gradient elastic circular thin plates (Q321205) (← links)
• Nonlinear finite element analysis of functionally graded circular plates with modified couple stress theory (Q1658009) (← links)
• On some basic aspects of flexoelectricity in the mechanics of materials (Q2042322) (← links)
• Structural behaviours of zigzag and armchair nanobeams using finite element doublet mechanics (Q2049642) (← links)
• Dynamic stability of rotating cantilever meta-sandwich beam subjected to tangential tip non-conservative force (Q2109899) (← links)
• Buckling analysis of skew and circular stiffened plates using the Galerkin meshless method (Q2141525) (← links)
• An effective general solution to the inhomogeneous spatial axisymmetric problem and its applications in functionally graded materials (Q2234947) (← links)
• Elastic buckling and free vibration analysis of functionally graded Timoshenko beam with nonlocal strain gradient integral model (Q2243487) (← links)
• Axisymmetric deformation of a materially nonlinear circular plate (Q2356740) (← links)
• Third order nonlinear vibration of viscoelastic circular microplate based on softening and hardening nonlinear viscoelastic foundation under thermal loading (Q2671714) (← links)
• (Q3651924) (← links)
• (Q3677269) (← links)
• Electro-mechanical responses of transversely isotropic piezoelectric nano-plate based on the nonlocal strain gradient theory with flexoelectric effect (Q6058578) (← links)
• On the mapping procedure based on higher‐order Hermite polynomials for laminated thin plates with arbitrary domains in gradient elasticity (Q6062849) (← links)
• Strain gradient viscoelasticity theory of polymer networks (Q6072191) (← links)
• On simplified deformation gradient theory of modified gradient elastic Kirchhoff-Love plate (Q6163031) (← links)
• Free vibration analysis of graded porous circular micro/nanoplates with various boundary conditions based on the nonlocal elasticity theory (Q6202439) (← links)
• Size-dependent axisymmetric bending analysis of modified gradient elastic Kirchhoff-Love plates (Q6646262) (← links)