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190 ALEKSANDR KORJAKIN ET AL.<br />

Figure 9. Modal loss factors of the sandwich cylindrical panel for modes 1 – 1–1 – 4.<br />

Vibration and Damping Analysis of a<br />

Composite Sandwich Conical Shell<br />

A three-layered composite conical shell has been considered. The shell has two<br />

variants of boundary conditions: clamped-clamped and simply supported-simply<br />

supported from both sides. The following geometric characteristics are presented:<br />

the thickness of outer layers h t = 0.0005 m and core h c = 0.004, 0.005, 0.006, ...,<br />

0.012 m, the radius of the cone at its small end R = 0.27 m, the semi-vertex angle<br />

β = 7.0°, the meridional length of the cone L = 0.84 m, Figure 6. The layers are with<br />

the following properties of material: outer from glass epoxy E t = 25.0 GPa,<br />

ν t = 0.20, p t = 2800 kg/m 3 and inner from aluminium honeycomb E1 c =0.529 GPa,<br />

E2 c c c<br />

= 0.226 GPa, ν 12 = ν 23 = 0.2, ρ c = 36.80 kg/m 3 . The loss factor was assumed<br />

zero (η t = 0) for outer layers and η c = 0.4 for the core. The results for the natural frequencies<br />

and modal loss factors of sandwich conical shell with different core<br />

thickness obtained by using finite element CLW54 are presented in Figures 10 and<br />

11 for clamped-clamped and Figures 12 and 13 for simply supported boundary<br />

conditions.<br />

Vibration and Damping Analysis of<br />

Composite Sandwich Spherical Shell<br />

A three-layered composite spherical shell has been considered. The shell is

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