An Elastic-Plastic Stress Analysis in a Unidirectional Reinforced Steel Fiber Thermoplastic Composite Cantilever Beam Loaded by a Single Force at the Free End
Restricted accessResearch articleFirst published online March, 2005
An Elastic-Plastic Stress Analysis in a Unidirectional Reinforced Steel Fiber Thermoplastic Composite Cantilever Beam Loaded by a Single Force at the Free End
In this study an elastic-plastic analysis is carried out in a unidirectional reinforced thermoplastic composite cantilever beam loaded by a constant single force at its free end. The composite beam consists of stainless steel fiber and low-density homogeneous polyethylene matrix. An analytical solution is performed for satisfying both the governing differential equation in the plane stresses case and boundary conditions for small plastic deformation. The composite material is assumed to be hardening linearly. The Tsai-Hill theory is used as a yield criterion. The intensity of the residual stress components of x is at the maximum at the upper or lower surfaces of the beam.
Sayman, O. , Arslan, N. and Pihtili, H. (2001). An Elastic-Plastic Stress Analysis in a Thermoplastic Composite Cantilever Beam Loaded Uniformly, Thermoplastic Composite Materials ISBN 0892-7057, 6(14): 523-538.
2.
Arslan, A. , Çelik, M. and Arslan, N. (2002). Prediction of the Thermoplastic Composite Laminated Plates ([0° /θ°]2) with Square Hole, Composite Structures, 55: 37-49.
3.
Sayman, O. and Kayrici, M. (2000). An Elastic-Plastic Stress Analysis in Steel-Fiber Thermoplastic Composite Cantilever Beam, Composites Science and Technology, 60: 623-631.
4.
Akay, M. and Ozden, S. (1995). The Influence of Residual Stresses on the Mechanical and Thermal Properties Injection Molded ABS Copolymer, Journal of Composite Materials, 30: 3358-3368.
5.
Chung, I.Sun, C. T. and Chang, I. Y. (1993). Modeling Creep in Thermoplastic Composites, Journal of Composite Materials, 27(10): 1009-1029.
6.
Karakuzu, R. and Sayman, O. (1994). Elasto-Plastic Stresses in a Metal-Matrix Finite Element Analysis of Orthotropic Rotating Discs with Holes, Computers and Structures, 51(6): 695-703.
7.
Jeronimidis, G. and Parkyn, A. T. (1998). Residual Stresses in Carbon Fiber-Thermoplastic Matrix Laminated, Journal of Composite Materials, 22(5): 401-415.
8.
Razi, H. , Stephen, H. and Bickford, M. (1998). Strength Prediction of Notched Thin-Skin Honeycomb Sandwich Structures, Sandwich Construction, 4: 784-807.
9.
Bahei-El-Din, Y. A. and Dvorak, D. J. (1982). Plasticity Analysis of Laminated Composite Plates, Transactions of the ASME, 49: 740-746.
10.
Karakuzu, R. and Sayman, O. (1994). Elasto-Plastic Stresses in a Metal-Matrix Finite Element Analysis of Orthotropic Rotating Discs with Holes, Computers and Structures, 51(6): 695-703.
11.
Karakuzu, R. and Ozcan, R. (1996). Exact Solution of Elasto-Plastic Stresses in a Metal-Matrix Composite Beam of Arbitary Orientation Subjected to Transverse Loads, Composites Science and Technology, 56: 1383-1389.
12.
Sayman, O. and Esendemir, U. (2002). An Elastic-Plastic Stresses Analysis of Simply Supported Metal-Matrix Composite Beams Under Transverse Uniformly Distributed Load, Composites Science and Technology, 62: 265-273.
13.
Chou, T. W. , Kell, A. and Okura, A. (1985). Fiber-Reinforced Metal-Matrix Composites, Journal of Composite Materials, 16: 187-206.
14.
Owen, D. R. J. and Figueiras, J. A. (1983). Anisotropic Elasto-Plastic Finite Element Analysis of Thick and Thin Plates and Shells, International Journal for Numerical Methods in Engineering, XIII: 541-566.
15.
Lekhnitskii, S. G. (1968). Anisotropic Plates, Gordon and Breach Science Publishers, New York.
16.
Jones, R. M. (1975). Mechanics of Composite Materials, McGraw-Hill, Tokyo.
