Elastic flexural stresses in an adhesively bonded functionally graded double containment cantilever joint

Journal of Thermoplastic Composite Materials

Volumn 23, Issue 1, 2010, Pages 35-56

  Apalak, Z Gul ^a  

^a ERCIYES UNIVERSITY   (Turkey)

Author keywords

Adhesive; Artificial neural networks; Cantilever joint; Functionally graded material

Indexed keywords

ADHESIVES; ALUMINA; ALUMINUM OXIDE; BEAMS AND GIRDERS; CERAMIC MATERIALS; FINITE ELEMENT METHOD; FUNCTIONALLY GRADED MATERIALS; METALS; NANOCANTILEVERS; NEURAL NETWORKS; NICKEL COMPOUNDS; STRAIN ENERGY;

COMPOSITIONAL GRADIENTS; DOUBLE CONTAINMENTS; ELASTIC STRAIN ENERGY; FUNCTIONALLY GRADED; FUNCTIONALLY GRADED PLATES; MATERIAL COMPOSITIONS; POWER LAW DISTRIBUTION; THROUGH THICKNESS STRESS;

PLATE METAL;

EID: 76649089643     PISSN: 08927057     EISSN: 15307980     Source Type: Journal    
DOI: 10.1177/0892705709105964     Document Type: Article

References (28)

1. Adams, R.D. and Wake, W.C. (1984). Structural Adhesive Joints in Engineering, Elsevier Applied Science, London.
2. Kinloch, A.J. (1987). Adhesion and Adhesives, Chapman and Hall, London.
3. Tong, L. and Steven, G.P. (1999). Analysis and Design of Structural Bonded Joints, Kluwer Academic Publishers, Boston, MA.
4. Ganesh, V.K. and Choo, T.S. (2002). Modulus Graded Composite Adherends for Single-lap Bonded Joints, Journal of Composite Materials, 36 (14). 1757-1767.
5. Boss, J.N., Ganesh, V.K. and Lim, C.T. (2003). Modulus Grading Versus Geometrical Grading of Composite Adherends in Single-lap Bonded Joints, Composite Structures, 62 (1). 113-121.
6. Koizumi, M. (1997). FGM Activities in Japan, Composites Part B: Engineering, 28: 1-4.
7. Suresh, S. and Mortensen, A. (1998). Fundamentals of Functionally Graded Materials, The University Press Cambridge, London.
8. Noda, N. (1999). Thermal Stresses in Functionally Graded Materials, Journal of Thermal Stresses, 22: 477-512.
9. Shaw, L.L. (1998). Thermal Residual Stresses in Plates and Coatings Composed of MultiLayered and Functionally Graded Materials, Composites Part B, 29: 199-210.
10. Reddy, J.N. (2000). Analysis of Functionally Graded Plates, International Journal of Numerical Methods in Engineering, 47: 663-684.
11. Reddy, J.N. and Cheng, Z.Q. (2001). Three-dimensional Thermomechanical Deformations of Functionally Graded Rectangular Plates, European Journal of Mechanics A/Solids, 20: 841-855.
12. Vel, S.S. and Batra, R.C. (2002). Exact Thermoelasticity Solution for Functionally Graded Thick Rectangular Plates, AIAA Journal, 40 (7). 1421-1433.
13. Levin, V.M. (1967). Thermal Expansion Coefficients of Heterogeous Materials, Mekhanika Tverdogo Tela, 2 (1). 88-94.
14. Schapery, R.A. (1968). Thermal Expansion Coefficients of Composite Materials, Journal of Composite Materials, 2: 380-404.
15. Tomota, Y., Kuroki, K., Mori, T. and Tamura, T. (1976). Tensile Deformation of Two-ductile-phase Alloys: Flow Curves of ±-3 Fe-Cr-Ni Alloys, Materials Science and Engineering, 24: 85-94.
16. Wakashima, K. and Tsukamoto, H. (1991). Mean-field Micromechanics Model and its Application to the Analysis of Thermomechanical Behaviour of Composite Materials, Materials Science and Engineering A, 146: 291-316.
17. Reiter, T., Dvorak, G.J. and Tvergaard, V. (1997). Micromechanical Models for Graded Composite Materials, Journal of the Mechanics and Physics of Solids, 45: 1281-1302.
18. Reiter, T. and Dvorak, G.J. (1998). Micromechanical Models for Graded Composite Materials II, Thermomechanical Loading, Journal of the Mechanics and Physics of Solids, 46 (9). 1655-1673.
19. Grujicic, M. and Zhang, Y. (1998). Determination of Effective Elastic Properties of Functionally Graded Materials Using Voronoi Cell Finite Element Method, Materials Science and Engineering A, 251: 64-74.
20. Cho, J.R. and Ha, D.Y. (2001). Averaging and Finite Element Discretization Approach in the Numerical Analysis of Functionally Graded Materials, Materials Science and Engineering A, 302: 187-196.
21. Cook, R.D., Malkus, D.V. and Plesha, M.E. (1989). Concept and Applications of Finite Element Analysis, John Wiley & Sons, Canada.
22. Ahmad, S., Irons, B.M. and Zienkiewicz, O.C. (1970). Analysis of Thick and Thin Shell Structures by Curved Finite Elements, International Journal of Numerical Methods in Engineering, 2: 419-451.
23. Yunus, S.M. and Khonke, P.C. (1989). An Efficient Through-Thickness Integration Scheme in an Unlimited Layer Doubly Curved Isoparametric Composite Shell Element, International Journal of Numerical Methods in Engineering, 28: 2777-2793.
24. Panda, S. and Natarajan, R. (1981). Analysis of Laminated Composite Shell Structures by Finite Element Method, Computers and Structures, 14: 225-230. (Pubitemid 12443559)
25. Kumar, W.P.P. and Palaninathan, R. (1997). Finite Element Analysis of Laminated Shell with Exact Through-thickness Integration, Computers and Structures, 63: 173-184.
26. MATLAB (ver 7.0), The MathWorks, Inc.
27. 2 and Ti-SiC Functionally Graded Composite Plates Subjected to Various Thermal Fields, Journal of Thermoplastic Composite Materials, 18 (2). 119-151.
28. Hagan, M.T. and Menhaj, M. (1994). Training Feedforward Networks with the Marquardt Algorithm, IEEE Transactions on Neural Networks, 5 (6). 989-993.