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Mohamed Benrahmoune, Hafaifa Ahmed, Guemana Mouloud and Chen XiaoQi

References [1] A. Zadeh Shirazi, M. Hatami, M. Yaghoobi, S. J. S. M. Chabok. An intelligent approach to predict vibration rate in a real gas turbine. Intelligent Industrial Systems 2016 (2), No. 3, 253 - 267. [2] A. Hafaifa, M. Guemana, A. Daoudi. Vibration supervision in gas turbine based on parity space approach to increasing efficiency. Journal of Vibration and Control 2015 (21), 1622 - 1632. [3] S. Madhavan, J. Rajeev, C. Sujatha, A. S. Sekhar. Vibration based damage detection of rotor blades in a gas

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B. Shanker, C.N. Nath, S.A. Shah and P.M. Reddy

References Abousleiman Y. and Cui L. (1998): Poroelastic solutions in transversely isotropic media for wellbore cylinders . - International Journal of Solids and Structures, vol.35, pp.4905-4929. Ahmed Shah S. (2008): Axially symmetric vibrations of fluid-filled poroelastic circular hollow cylinders . - Journal of Sound and Vibration, vol.318, pp.389-405. Ahmed Shah S. and Tajuddin M. (2010): On flexural vibrations of poroelastic circular hollow cylinders immersed in an acoustic medium . - Special

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Dae Seung Cho, Nikola Vladimir and Tae MuK Choi

References Aksu, G. and Ali, R., 1976. Determination of dynamic characteristics of rectangular plates with cut-outs using a finite difference formulation. Journal of Sound and Vibration, 44, pp.147-158. Ali, R. and Atwal, S.J., 1980. Prediction of natural frequencies of rectangular plates with circular cutouts. Computers and Structures, 12(6), pp.819-823. Bathe, K.J., Wilson, E.L. and Peterson, F.E., 1973. A structural analysis program for static and dynamic response of linear systems. Report No. EERC 73

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A. Herberg

układów fizycznych, Warszawa 2008. [6] P. Tatjewski, Sterowanie zaawansowane obiektów przemysłowych Strukturyialgorytmy, Warszawa 2002. [7] S.S. Rao, Mechanical vibrations. Upper Sadle River, Pearson Prentice Hall 2004. [8] T. Geyer, F. Torrisi, M. Morari, Automatica 44, 1728-1740 (2008).

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K. Rajesh and K.M. Saheb

References [1] Abrate S. (1995): Vibration of non-uniform rods and beams . – Journal of Sound and Vibration, vol.185, No.4, pp.703–716. [2] Byoung Koo Lee, Jong Kook Lee and, Tae Eun Lee and Sun Gi Kim (2002): Free vibrations of tapered Beams with general boundary condition. – (KSCE) Journal of Civil Engineering, vol.6, No.3, pp.283-288. [3] De Rosa M.A. and Auciello N.M. (1996): Free vibrations of tapered beams with flexible ends . – Journal of Computers and Structures, vol.60, No.2, pp.197–202. [4] De Rosa M. A. and Lippiello M

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Atta Oveisi

vibration of nanobeams, Composites: part B, 2011, Vol. 42, pp. 934-937. [12] Yao H., Yun G.: The effect of nonuniform surface elasticity on buckling of ZnO nanowires. Physica E, 2012, Vol. 44, pp. 1916-1919. [13] Gheshlaghi B., Hasheminejad S.M.: Adsorption-induced resonance frequency shift in Timoshenko microbeams. Current Applied physics, 2011, Vol. 11, pp. 1035-1041. [14] Gheshlaghi B., Hasheminejad S.M.: Vibration analysis of piezoelectric nanowires with surface and small scale effects. Current applied physics, 2012, Vol

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Korabathina Rajesh and Koppanati Meera Saheb

References [1] C.F. Lü, C.W. Lim, and W.A. Yao. A new analytic symplectic elasticity approach for beams resting on Pasternak elastic foundations. Journal of Mechanics of Materials and Structures , 4(10):1741–1754, 2010. doi: 10.2140/jomms.2009.4.1741. [2] C. Franciosi and A. Masi. Free vibrations of foundation beams on two-parameter elastic soil. Computers & Structures , 47(3):419–426, 1993. doi: 10.1016/0045-7949(93)90237-8. [3] I. Caliò and A. Greco. Free vibrations of Timoshenko beam-columns on Pasternak foundations. Journal of Vibration

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S. Pradelok

cross-bar crack of latticed girders railway bridge [in Polish], Conference on Structural Failures „Awarie”, Szczecin-Miedzyzdroje, 543-550, 1999. 8. S. Pradelok, J. Weseli, The influence of higher modes vibrations on local cracks in node of lattice girders bridges [in Polish]. Conference on Structural Failures „Awarie”, Szczecin-Miedzyzdroje, 581-588, 2003. 9. S. Pradelok, The influence of higher modes vibrations on local cracks in node of lattice girders bridges [in Polish]. PhD Thesis, Faculty of Civil Engineering, Silesian University

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A. Zhulyov, V. Martsinkovsky and C. Kundera

[3] Gosiewski Z. (2008): Analysis of coupling mechanism in lateral/torsional rotor vibrations . – Journal of Theoretical and Applied Mechanics, vol.46, No.4, pp.829-844. Gosiewski Z. 2008 Analysis of coupling mechanism in lateral/torsional rotor vibrations Journal of Theoretical and Applied Mechanics 46 4 829 844 [4] Cheng M., Meng G. and Jing J. (2006): Non-linear dynamics of rotor-bearing-seal system . – Archive of Applied Mechanics, vol.76, pp. 215-227. Cheng M. Meng G. Jing J. 2006 Non-linear dynamics of rotor

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S. R. Mahmoud, M. Marin and K.S. Al-Basyouni

field , Applied Mathematics and Computation, Vol. 217 , 9, 4321-4332, (2011). [13] F. Honarvarla, E. Enjilela, A. Sinclair and S. Mirnezami, Wave propagation in transversely isotropic cylinders , Int. J. Solids and Structures, Vol. 44 , pp.5236-5246, (2007). [14] H.J. Ding, W.Q. Chen and L. Zhang, Elasticity of transversely isotropic materials , Springer, (2006). [15] W.Q. Chen, K.Y. Lee, H. J. Ding, On free vibration of non-homogeneous transversely isotropic magneto-electro-elastic hollow cylinders , J. Sound Vib. vol. 279 , 237-251 (2005