Koreneva, E.B. (2009) Analytical Methods for Calculating the Plates of Variable Thickness and Their Practical Applications. Associations of Construction Universities, Moscow, 240 p.
 Morgachev, K.S. (2007) Dynamics of Plates (Tymoshenko’s Model) of Constant and Variable Thickness. Monograph, Samara State University of Architecture and Civil Engineering, Samara, 113 p.
 Gabbasov, R.F., Moussa, S. and Filatov, V.V. (2006) Oscillations of Plates of Variable Rigidity. Izvestiya of Universities. Construction, No. 5, 9-15.
 Budak, V.D., Grigorenko, A.Ya. and Puzyrev, S.V. (2007) Solution of the Problem of Free vibrations of Rectangular in Plane Flat Shells of Variable Thickness. Applied Mechanics, 43, 89-99.
 Ceribasi, S. and Altay, G. (2009) Free Vibration of Super Elliptical Plates with Constant and Variable Thickness by Ritz Method. Journal of Sound and Vibration, 319, 668-680.
 Wanyama, W. (2000) Analytical Investigation of the Acoustic Radiation from Linearly-Varying Thin Circular Plates. Ph.D. Thesis, Texas Tech University, Lubbock, Tx.
 Antonenko, E.V. and Khloptseva, N.S. (2006) Axisymmetric Form of Stability Loss of Thin-Walled Cylinders of Variable Thickness. Mathematics. Mechanics: Sat. sci. tr. The Sarat Publishing House, Saratov, 165-167.
 Abdukarimov, R.A. (2010) Numerical Study of Nonlinear Oscillation of a Viscoelastic Plate of Variable Rigidity. Problems of Architecture and Construction, No. 1, 37-42.
 Abdukarimov, R.A. (2010) Mathematical Model of Nonlinear Oscillation of a Viscoelastic Plate of Variable Rigidity under Different Boundary Conditions. Problems of Architecture and Construction, No. 1, 44-47.
 Karpov, V.V. (1999) Geometrically Nonlinear Problems for Plates and Shells and Methods for their Solution. Publishing House of the ACB, Moscow, 154 p.
 Ignatiev, O.V., Karpov, V.V. and Filatov, V.N. (2001) Variation-Parametric Method in the Nonlinear Theory of Shells of Step-Variable Thickness. VolGASA, Volgograd, 210 p.
 Abrosimov, A.A. and Filippov, V.N. (2007) Investigation of Stress-Strain State of Plates of Variable Thickness in a Geometrically Nonlinear Statement with Different Systems of Approximating Functions. Applied Mathematics and Mechanics: Sat. sci. tr. Ulyanov. State-techn. University Ulyanovsk, UlSTU, 3-8.
 Usarov, M.K. (2014) Bimoment Theory of Bending and Oscillations of Thick Orthotropic Plates. Bulletin of the NUUz, No. 2/1, 127-132.
 Usarov, M.K. (2015) Bending of Orthotropic Plates with Account of Bimoments. St. Petersburg Engineering and Construction Magazine, No. 1, 80-90.
 Usarov, М.K., Usarov, D.М. and Ayubov, G.T. (2016) Bending and Vibrations of a Thick Plate with Consideration of Bimoments. Journal of Applied Mathematics and Physics, 4, 1643-1651.
 Usarov, М.K. (2016) Dynamic Design of Thick Orthotropic Cantilever Plates with Consideration of Bimoments. World Journal of Mechanics, 6, 341-356.