Pages that link to "Item:Q2285700"
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The following pages link to A homogenized theory for functionally graded Euler-Bernoulli and Timoshenko beams (Q2285700):
Displaying 14 items.
- A higher-order theory for static and dynamic analyses of functionally graded beams (Q363293) (← links)
- Homogenized and classical expressions for static bending solutions for functionally graded material Levinson beams (Q748135) (← links)
- A strain gradient functionally graded Euler-Bernoulli beam formulation (Q1659834) (← links)
- Bending solutions of FGM Timoshenko beams from those of the homogenous Euler-Bernoulli beams (Q1789002) (← links)
- A modified higher-order theory for FG beams (Q1797644) (← links)
- On boundary layers observed in some 1D second-gradient theories (Q2080401) (← links)
- Generalized beam model for the analysis of wave propagation with a symmetric pattern of deformation in planar pantographic sheets (Q2171830) (← links)
- Modeling and vibration analysis of a spinning assembled beam-plate structure reinforced by graphene nanoplatelets (Q2234914) (← links)
- Analogies between \textsc{Kirchhoff} plates and functionally graded \textsc{Saint-Venant} beams under torsion (Q2629022) (← links)
- On the homogenization of a laminate beam under transverse loading: extension of Pagano's theory (Q2663229) (← links)
- Extension of Boley's method to functionally graded beams (Q2663263) (← links)
- Uncertainty influence of nanofiller dispersibilities on the free vibration behavior of multi-layered functionally graded carbon nanotube-reinforced composite laminated plates (Q2694721) (← links)
- Modeling of three-dimensional beam nonlinear vibrations generalizing Hencky’s ideas (Q5048076) (← links)
- Second-gradient continua: from Lagrangian to Eulerian and back (Q6644345) (← links)
