[
Bolle, L. (1947). Contribution au problème linèare de flexion d’une plaque èlastique. Bulletin Technique de la Suisse Romande, 73, 293–298.
]Search in Google Scholar
[
Höller, R., Aminbaghai, M., Eberhardsteiner, L., Eberhardsteiner, J., Blab, R., Pichler, B. & Hellmich, C. (2019). Rigorous amendment of Vlasov’s theory for thin elastic plates on elastic Winkler foundations, based on the Principle of Virtual Power. European Journal of Mechanics / A Solids, 73, 449–482.10.1016/j.euromechsol.2018.07.013
]Search in Google Scholar
[
Jemielita, G. (1992). Generalization of the Kerr foundation model. Journal of Theoretical and Applied Mechanics, 4 (30), 843–853.
]Search in Google Scholar
[
Jemielita, G. (1994). Governing equations and boundary conditions of a generalized model of elastic foundation. Journal of Theoretical and Applied Mechanics, 4 (32), 887–901.
]Search in Google Scholar
[
Jemielita, G. (2001). Teorie płyt sprężystych. In C. Woźniak (Ed.), Mechanika techniczna. Vol. 8. Mechanika sprężystych płyt i powłok. Warszawa: Wydawnictwo Naukowe PWN.
]Search in Google Scholar
[
Ozgan, K. (2013). Dynamic analysis of thick plates including deep beams on elastic foundations using modified Vlasov model. Shock and Vibration, 20 (1), 29–41.10.1155/2013/856101
]Search in Google Scholar
[
Vlasov, V. & Leontiev, N. (1960). Balki, plity i oboločki na uprugom osnovanii. Moskva: Gosudarstvennoe izdatelstvo fiziko-matemetičeskoj literatury.
]Search in Google Scholar
[
Yue, F., Wang, F., Jia, S., Wu, Z. & Wang, Z. (2020). Bending analysis of circular thin platesresting on elastic foundations using two modified Vlasov models. Mathematical Problems in Engineering, 2020, 2345347. https://doi.org/10.1155/2020/234534710.1155/2020/2345347
]Search in Google Scholar