Partial-mixed formulation and refined models for the analysis of composite laminates within an FSDT
Bibliographic record
Abstract
No abstract is available for this record. The assistant can identify its topic from the title, but cannot infer the study’s results.
Source: Not provided · Quality: missing
Research context
OpenAlex topics: Composite Structure Analysis and Optimization · Structural Load-Bearing Analysis · Topology Optimization in Engineering
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
References (27)
Show source-provided references
1. Reddy JN. A generalization of two-dimensional theories of laminated plates. Commun Appl Numer Meth 1987;3:173–8010.1002/cnm.1630030303 ↗
2. Reddy JN. On refined theories of composite laminates. Meccanica 1990;25:230–3810.1007/BF01559685 ↗
3. Yang PC, Norris CH, Stavsky Y. Elastic wave propagation in heterogeneous plates. Int J Solids Struct 1966;2:665–8410.1016/0020-7683(66)90045-X ↗
4. Whitney JM, Pagano NJ. Shear deformation in heterogeneous anisotropic plates. J Appl Mech, Trans ASME 1970;37(92/E):1031–03610.1115/1.3408654 ↗
5. Reissner E. The effect of transverse shear deformation on the bending of elastic plates. J Appl Mech 1945;12:69–7710.1115/1.4009435 ↗
6. Mindlin RD. Influence of rotatory inertia and shear on flexural motions of isotropic, elastic plates. J Appl Mech 1951;38:31–3810.1115/1.4010217 ↗
7. Spilker RL. Hybrid-stress eight-node element for thin and thick multilayered laminated plates. Int J Numer Meth Eng 1982;18:801–2810.1002/nme.1620180602 ↗
8. Liou W, Sun CT. A three-dimensional hybrid stress isoparametric element for the analysis of laminated composite plates. Comp Struct 1987;25:241–4910.1016/0045-7949(87)90147-7 ↗
9. Yong YK, Cho Y. Higher-order, partial hybrid stress, finite element formulation for laminated plate and shells analyses. Comp Struct 1995;57:817–2710.1016/0045-7949(95)00088-X ↗
10. Feng W. A partial hybrid degenerated plate/shell element for the analysis of laminated composites. Int J Numer Meth Eng 1996;39:3625–63910.1002/(SICI)1097-0207(19961115)39:21<3625::AID-NME15>3.0.CO;2-X ↗
11. Whitney JM. Shear correction factors for orthotropic laminates under static load. J Appl Mech 1973;40:302–0410.1115/1.3422950 ↗
12. Vlachoutsis S. Shear correction factor for plates and shells. Int J Numer Meth Eng 1992;33:1537–55210.1002/nme.1620330712 ↗
13. Laitinen M, Lahtinen H, Sjölind SG. Transverse shear correction factors for laminates in cylindrical bending. Commun Numer Meth Eng 1995;11:41–4710.1002/cnm.1640110107 ↗
14. Pai PF. A new look at the shear correction factors and warping functions of anisotropic laminates. Int J Solids Struct 1995;32:2295–31310.1016/0020-7683(94)00258-X ↗
15. Yunquin Q, Knight NF Jr. A refined first-order shear-deformation theory and its justification by plane-strain bending problem of laminated plates. Int J Solids Struct 1996;33:49–6410.1016/0020-7683(95)00010-8 ↗
16. Noor AK, Burton WS. Stress and free vibration analyses of multilayered composite plates. Comp Struct 1989;11:183–0410.1016/0263-8223(89)90058-5 ↗
17. Noor AK, Burton WS. Assessment of computational models for multilayered anisotropic plates. Comp Struct 1990;14:233–6510.1016/0263-8223(90)90050-O ↗
18. Noor AK, Burton WS, Peters JM. Predictor–corrector procedures for stress and free vibration analyses of multilayered composite plates and shells. Int J Comput Meth Appl Mech Eng 1990;82:341–6310.1016/0045-7825(90)90171-H ↗
19. Bisegna P, Sacco E. A rational deduction of plate theories from the three-dimensional linear elasticity. Z Angew Math Mech 1997;77:349–6610.1002/zamm.19970770509 ↗
20. Reddy JN. Energy and variational methods in applied mechanics. New York: Wiley, 1984
21. Ochoa OO, Reddy JN. Finite element analysis of composite laminates. Dordrecht: Kluwer Academic Publishers, 199210.1007/978-94-015-7995-7 ↗
22. Simo JC, Rifai MS. A class of mixed assumed strain methods and the method of incompatible modes. Int J Numer Meth Eng 1990;29:1595–63810.1002/nme.1620290802 ↗
23. Auricchio F, Sacco E. A mixed-enhanced finite-element for the analysis of laminated composite plates. Submitted
24. Zienkiewicz OC, Taylor RL. The finite element method, vol. I. New York: McGraw-Hill, 1989
25. Auricchio F, Taylor RL. A shear deformable plate element with an exact thin limit. Int J Comput Meth Appl Mech Eng 1994;118:393–1210.1016/0045-7825(94)90009-4 ↗
26. Manual of user of Finite Element Analysis Program. Copyright by R.L. Taylor, University of California at Berkeley. Distributed by NISEE, 1997, e-mail: nisee@ce.berkeley.edu
27. Pagano NJ. Exact solutions for rectangular bidirectional composites and sandwich plates. J Comp Mater 1979;4:20–3410.1177/002199837000400102 ↗