1.Suresh, S. and Mortensen, A., Fundamentals of Functionally Graded Materials, the University Press, Cambridge (1998).
2.Chen, C. S., Chen, T. J. and Chien, R. D., “Nonlinear Vibration of Initially Stressed Functionally Graded Plates,” Thin-Walled Structures, 44, pp. 844–851 (2006).
3.Batra, R. C. and Jin, J., “Natural Frequencies of a Functionally Graded Rectangular Plate,” Journal of Sound and Vibration, 282, pp. 509–516 (2005).
4.Oradöğe, E., Küçükarslan, S., Sofiyev, A., Omurtag, M. H., “Finite Element Analysis of Functionally Graded Plates for Coupling Effect of Extension and Bending,” Meccanica, 45, pp. 63–72 (2010).
5.Malezadeh, P., Golbahar Haghighi, M. R. and Atashi, M. M., “Free Vibration Analysis of Elastically Supported Functionally Graded Annular Plates Subjected to Thermal Environment,” Meccanica, DOI 10.1007/s11012-010-9345-5 (2010).
6.Prakash, T. and Ganapathi, M., “Asymmetric Flexural Vbration and Thermoelastic Stability of FGM Circular Plates Using Finite Element Method,” Composites Part B: Engineering, 37, pp. 642–649 (2006).
7.Tylikowski, A., “Dynamic Stability of Functionally Graded Plate Under In-Plane Compression,” Mathematical Problems in Engineering, 4, pp. 411–424 (2005).
8.You, L. H., Wang, J. X., Tang, B. P., “Deformations and Stresses in Annular Disks Made of Functionally Graded Materials Subjected to Internal and/or External Pressure,” Meccanica, 44, pp. 283–292 (2009).
9.Woźniak, C., Michalak, B., Jędrysiak, J., Thermo-mechanics of Microheterogeneous Solids and Structures, Wydawnictwo Politechniki Łódzkiej, Łódź (2008).
10.Woźniak, C., et al.Mathematical Modelling and Analysis in Continuum Mechanics of Microstructured Media, Silesian Technical University Press, Gliwice (2010).
11.Baron, E., “On Dynamic Behaviour of Medium Thickness Plates with Uniperiodic Structure,” Archive of Applied Mechanics, 73, pp. 505–516 (2003).
12.Cielecka, I. and Jędrysiak, J., “A Non-Asymptotic Model of Dynamics of Honeycomb Lattice-Type Plates,” Journal of Sound and Vibration, 296, pp. 130–149 (2006).
13.Jędrysiak, J., “Free Vibrations of Thin Periodic Plates Interacting with an Elastic Periodic Foundation,” International Journal of Mechanical Sciences, 45, pp. 1411–1428 (2003).
14.Matysiak, S. J. and Nagórko, W., “On the Wave Propagation in Periodically Laminated Composites. Bulletin De l’Académie Polonais Des Sciences,” Série des Sciences Techniques, 43, pp. 1–12 (1995).
15.Michalak, B., “Vibrations of Plates with Initial Geometrical Periodical Imperfections Interacting with a Periodic Elastic Foundation,” Archive of Applied Mechanics, 70, pp. 508–518 (2000).
16.Michalak, B., Woźniak, C. and Woźniak, M., “The Dynamic Modelling of Elastic Wavy Plates,” Archive of Applied Mechanics, 66, pp. 177–186 (1996).
17.Tomczyk, B., “On the Modelling of Thin Uniperiodic Cylindrical Shells,” Journal of Theoretical and Applied Mechanics, 41, pp. 755–774 (2003).
18.Wierzbicki, E. and Woźniak, C., “On the Dynamic Behaviour of Honeycomb Based Composite Solids,” Acta Mechanica, 141, pp. 161–172 (2000).
19.Jęrysiak, J. and Woźniak, C., “Elastic Shallow Shells with Functionally Graded Structure,” PAMM 9, pp. 357–358 (2009).
20.Michalak, B., Woźniak, C., Woźniak, M., “Modelling and Analysis of Certain Functionally Graded Heat Conductor,” Archive of Applied Mechanics, 77, pp. 823–834 (2007).
21.Michalak, B. and Wirowski, A., “Dynamic Modelling of Thin Plate Made of Certain Functionally Graded Materials,” Meccanica, 47, pp. 1487–1498 (2012).
22.Rychlewska, J. and Woźniak, C., “Boundary Layer Phenomena in Elastodynamics of Functionally Graded Laminates,” Archives of Mechanics, 58, pp. 1–14 (2006).
23.Wirowski, A., “Self-Vibration of Thin Plate Band with Non-Linear Functionally Graded Material,” Archives of Mechanics, 64, pp. 603–615 (2012).
24.Gomuliński, A., “Determination of Eigenvalues for Circular Plates Resting on Elastic Foundation with Two Moduli,” Archives of Civil Engineering, 2, pp. 183–203 (1967).
25.Jikov, V. V., Kozlov, C. M. and Oleinik, O. A., Homogenization of Differential Operators and Integral Functionals, Heidelberg, Springer (1994).
26.Jędrysiak, J., “A Contribution to the Modeling of Dynamic Problems for Periodic Plates,” Engineering Transactions, 49, pp. 65–87 (2001).
27.Jędrysiak, J. and Michalak, B., “Some Remarks on Dynamic Results for Averaged and Exact Models of Thin Periodic Plates,” Journal of Theoretical and Applied Mechanics, 43, pp. 405–425 (2005).