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Chapter 5. Mechanics of laminates            269
           0  in unidirectional plies of  a hoop layer (4 = go"),




           Finally, the stresses can be obtained with the aid of  Eqs. (5.72).  For the cylinder
           under study, we get:
           0  in the angle-ply layer,

                          T                T               T
               GI' = f0.41-,   r~f= ~0.068-,        = 0.025-   ;
                         R2h              R2h             R2h
           0  in the hoop layer,

                  -
                     YO  -
               ,,90  , - G.,  - 0,  q; =0.082-  T   ,
                                       R2h
           where h = 1.22 mm is the total thickness of the laminate.



           5.12. References
           Aleksandrov,  A.Ya.,  Brukker, L.E., Kurshin,  L.M.  and Prusakov, A.P. (1960). Analysis  of  Sundwich
             Plates. Mashinostroenie, Moscow (in Russian).
           Ashton, J.E. (1 969). Approximate solutions for unsymmetrically laminated plates. J. Composite Mater.
             189-191.
           Chen.  H.-J.  and  Tsai,  S.W.  (1996).  Three-dimensional effective  moduli  of  symmetric  laminates.
             J. Composite Mater. 30(8).
           Karmishin,  A.V.  (1 974).  Equations  for  nonhomogeneous  thin-walled  elements  based  on  minimum
             stiffnesses. App. Mech. (Prikladnaya Mekhanika), 10(6), 34-42  (in Russian).
           Vasiliev. V.V.  (1993). Mechanics of  Composite Structures. Taylor & Francis, Washington.
           Verchery, G. (1999). Designing with anisotropy. Part  1: Methods and general results for laminates.  In
             Proc. 12th International Conference on Composite Materials (ICCM-12),Paris, France, 5-9  July 1999.
             ICCMIZ/TCA (CD-ROM),  1 Ip.
           Whitney.  J.M.  (1987). Structural  Ana1ysi.s of  Laminated Anisotropic  Plates. Technomic Publishing Co.,
             Inc..  Lancaster.  PA, USA.
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