Dynamic Analysis of Multi-Directional Functionally Graded Panels and Comparative Modeling by ANN

Subject Areas : Engineering

H Khoshnoodi ¹ , M.H Yas ² , A Samadinejad ³

1 - Department of Mechanical Engineering, Razi University, Kermanshah
2 - Department of Mechanical Engineering, Razi University, Kermanshah
3 - Department of Mechanical Engineering, Razi University, Kermanshah

Received: 2016-03-30 Accepted : 2016-05-26 Published : 2016-09-20

Keywords:

References:

[1] Reddy J.N., Zhen-Qiang Ch., 2002, Frequency correspondence between membranes and functionally graded spherical shallow shells of polygonal plan form, International Journal of Mechanical Sciences 44: 967-985.
[2] Efraim E., Eisenberger M., 2007, Exact vibration analysis of variable thickness thick annular isotropic and FGM plates, Journal of Sound and Vibration 299: 720-738.
[3] Nie G.J., Zhong Z., 2007, Semi-analytical solution for three-dimensional vibration of functionally graded circular plates, Computer Methods in Applied Mechanics and Engineering 196: 4901-4910.
[4] Dong C.Y., 2008, Three-dimensional free vibration analysis of functionally graded annular plates using the Chebyshev–Ritz method, Materials and Design 29: 1518-1525.
[5] Malekzadeh P., Shahpari S.A., Ziaee H.R., 2010, Three-dimensional free vibration of thick functionally graded annular plates in thermal environment, Journal of Sound and Vibration 329: 425-442.
[6] Zahedinejad P., Malekzadeh P., Farid M., Karami G., 2010, A semi-analytical three dimensional free vibration analysis of functionally graded curved panels, International Journal of Pressure Vessels and Piping 87: 470-480.
[7] Zhao X., Liew K.M., 2011, Free vibration analysis of functionally graded conical shell panels by a meshless method, Composite Structures 93: 649-664.
[8] Nemat-Alla M., 2003, Reduction of thermal stresses by developing two dimensional functionally graded materials, International Journal of Solids and Structures 40: 7339-7356.
[9] Nie G., Zhong Zh., 2010, Dynamic analysis of multi-directional functionally graded annular plates, Applied Mathematical Modelling 34: 608-616.
[10] Su Zh., Jin G., Shi Sh., Ye T., Jia X., 2014, A unified solution for vibration analysis of functionally graded cylindrical, conical shells and annular plates with general boundary conditions, International Journal of Mechanical Sciences 80: 62-80.
[11] Zhang S.L., Zhang Z.X., Xin Z.X., Pal K., Kim J.K., 2010, Prediction of mechanical properties of polypropylene/waste ground rubber tire powder treated by bitumen composites via uniform design and artificial neural networks, Materials & Design 31: 1900-1905.
[12] Ashrafi H.R., Jalal M., Garmsiri K., 2010, Prediction of load–displacement curve of concrete reinforced by composite fibers (steel and polymeric) using artificial neural network, Expert Systems with Applications 37(12): 7663-7668.
[13] Anderson D., Hines E.L., Arthur S.J., Eiap E.L., 1997, Application of artificial neural networks to the prediction of minor axis steel connections, Composite Structures 63: 685-692.
[14] Arslan M.A., Hajela P., 1997, Counter propagation neural networks in decomposition based optimal design, Composite Structures 65: 641-650.
[15] Ootao Y., Tanigawa Y., Nakamura T., 1999, Optimization of material composition of FGM hollow circular cylinder under thermal loading, a neural network approach, Composites Part B 30: 415-422.
[16] Han X., Xu D., Liu G.R., 2003, A computational inverse technique for material characterization of a functionally graded cylinder using a progressive neural network, Neuro Computing 51: 341-360.
[17] Jodaei A., Jalal M., Yas M.H., 2012, Free vibration analysis of functionally graded annular plates by state-space based differential quadrature method and comparative modeling by ANN, Composites Part B 43: 340-353.
[18] Jodaei A., Jalal M., Yas M.H., 2013,Three-dimensional free vibration analysis of functionally graded piezoelectric annular plates via SSDQM and comparative modeling by ANN, Mathematical and Computer Modelling 57 (5–6): 1408-1425.
[19] Chen W.Q., Lv C.F., Bian Z.G., 2003, Elasticity solution for free vibration of laminated beams, Composite Structures 62: 75-82.
[20] Shu C., Richards B.E., 1992, Application of generalized differential quadrature to solve two-dimensional incompressible Navier–Stokes equations, International Journal for Numerical Methods in Fluids 15: 791-798.
[21] Shu C., 2000, Differential Quadrature and its Application in Engineering, Berlin, Springer.
[22] Bert C.W., Malik M., 1996, Differential quadrature method in computational mechanics, a review, Applied Mechanics Reviews 49: 1-28.
[23] Gantmacher F.R., 1960, The Theory of Matrix, Chelsea, New York.
[24] Haykin S., 2000, Neural Networks-A Comprehensive Foundation, New York, Macmillan College Publishing Company.