Cite this paper
nullD. Lila and A. Martynyuk, "Stability Loss of Rotating Elastoplastic Discs of the Specific Form," Applied Mathematics
, Vol. 2 No. 5, 2011, pp. 579-585. doi: 10.4236/am.2011.25077
 А. N. Guz and Yu. N. Nemish, “Method of Boundary Form Perturbation in the Mechanics of Continua,” in Russian, Vyshcha shk, Kiev, 1989.
 D. D. Ivlev, “On the Loss of Bearing Capacity of Rotating Discs, Close to Circular Ones,” Izvestiya Akademii Nauk SSSR, Otdelenie Tekhnicheskikh Nauk, in Russian,No. 1, 1957, pp. 141-144.
 D. D. Ivlev and L. V. Yershov, “Perturbation Method in the Theory of Elastoplastic Body,” in Russian, Nauka, Moscow, 1978.
 L. V. Yershov and D. D. Ivlev, “On the Stability Loss of Rotating Discs,” Izvestiya Akademii Nauk SSSR, Otdelenie Tekhnicheskikh Nauk, in Russian, No. 1, 1958, pp. 124-125.
 M. Mazière, J. Besson, S. Forest, B. Tanguy, H. Chalons and F. Vogel, “Overspeed Burst of Elastoviscoplastic Rotating Disks—Part I: Analytical and Numerical Stability Analyses,” European Journal of Mechanics—A/Solids, Vol. 28, No. 1, 2009, pp. 36-44. doi:10.1016/j.euromechsol.2008.07.008
 M. Mazière, J. Besson, S. Forest, B. Tanguy, H. Chalons and F. Vogel, “Overspeed Burst of Elastoviscoplastic Ro- tating Disks: Part II—Burst of a Superalloy Turbine Disk,” European Journal of Mechanics—A/Solids, Vol. 28, No. 3, 2009, pp. 428-432. doi:10.1016/j.euromechsol.2008.10.002
 D. M. Lila, “On the Instability of Rotating Elastoplastic Stepped Annular Disc, Loaded over the Boundary in the Middle Plane,” International Applied Mechanics (in Press).
 D. M. Lila and А. A. Martynyuk, “On the Development of Instability of Rotating Elastoplastic Annular Disc,” International Applied Mechanics (in Press).
 K. B. Bitseno and R. Grammel, “Technical Dynamics,” Gosudarstvennoe Izdatelstvo Tekhniko-Teoreticheskoy Literatury, in Russian, Vol. 2, Moscow and Leningrad, 1952.
 I. V. Demianushko and I. A. Birger, “Stress Calculation of Rotating Discs,” in Russian, Mashinostroyeniye, Moscow, 1978.
 A. M. Zenkour and D. S. Mashat, “Analytical and Numerical Solutions for a Rotating Annular Disk of Variable Thickness,” Applied Mathematics, Vol. 1, No. 5, 2010, pp. 431-438.