APA 6th Edition Kožar, I. i Torić Malić, N. (2013). Spektralna metoda u analizi Kirchhoff-Love ploča. Tehnički vjesnik, 20 (1), 79-84. Preuzeto s https://hrcak.srce.hr/97482
MLA 8th Edition Kožar, Ivica i Neira Torić Malić. "Spektralna metoda u analizi Kirchhoff-Love ploča." Tehnički vjesnik, vol. 20, br. 1, 2013, str. 79-84. https://hrcak.srce.hr/97482. Citirano 18.01.2021.
Chicago 17th Edition Kožar, Ivica i Neira Torić Malić. "Spektralna metoda u analizi Kirchhoff-Love ploča." Tehnički vjesnik 20, br. 1 (2013): 79-84. https://hrcak.srce.hr/97482
Harvard Kožar, I., i Torić Malić, N. (2013). 'Spektralna metoda u analizi Kirchhoff-Love ploča', Tehnički vjesnik, 20(1), str. 79-84. Preuzeto s: https://hrcak.srce.hr/97482 (Datum pristupa: 18.01.2021.)
Vancouver Kožar I, Torić Malić N. Spektralna metoda u analizi Kirchhoff-Love ploča. Tehnički vjesnik [Internet]. 2013 [pristupljeno 18.01.2021.];20(1):79-84. Dostupno na: https://hrcak.srce.hr/97482
IEEE I. Kožar i N. Torić Malić, "Spektralna metoda u analizi Kirchhoff-Love ploča", Tehnički vjesnik, vol.20, br. 1, str. 79-84, 2013. [Online]. Dostupno na: https://hrcak.srce.hr/97482. [Citirano: 18.01.2021.]
Sažetak This paper shows an application of the spectral method in dynamics of structures for the special case of thin plate under the action of a moving load. The spectral method formulated in terms of matrix operators is first described. The application of the method to the chosen model problem of the Kirchhoff-Love plate is illustrated through examples. We then elaborate upon dynamic analysis with moving loads. Again, some illustrative examples are used to present the application of spectral matrix operators. The examples include the Dirichlet and Neumann boundary conditions for simply supported - free plate, and complex loading conditions of a moving force. The boundary conditions have been imposed using Lagrange multipliers. The proposed approach based upon the spectral matrix operators is especially suitable for dealing with strong form of the problem. This is illustrated with strong form of thin plate structural dynamics equations. Moreover, the presented approach is sufficiently general and can be easily exploited for analysis of any other structure.