Love AE. XVI (1888) The small free vibrations and deformation of a thin elastic shell. Philos T R Soc Lond 179: 491-546.
 Timoshenko SP (1921) On the correction factor for shear of the differential equation for transverse vibrations of bars of uniform cross-section Phil Mag.
 Reddy JN, Phan ND (1985) Stability and vibration of isotropic, orthotropic and laminated plates according to a higher-order shear deformation theory. J Sound Vib 98(2): 157-170.
 Reddy JN (2006) Theory and analysis of elastic plates and shells. CRC press.
 Dawe DJ (1975) High-order triangular finite element for shell analysis. Int J Solids Struct 11: 1097-1110.
 Zhou J, Deng Z, Hou X (2010) Transient thermal response in thick orthotropic hollow cylinders with finite length: High order shell theory. ACTA Mech Solida Sin 23(2): 156-166.
 Forsberg K (1969) Axisymmetric and beam-type vibrations of thin cylindrical shells. AIAA J 7(2): 221-227.
 Chung H (1981) Free vibration analysis of circular cylindrical shells. J Sound Vib 74(3): 331-350.
 Senjanović I, Ćatipović I, Alujević N, Vladimir N, Čakmak D 2018 A finite strip for the vibration analysis of rotating cylindrical shells. Thin Wall Struct 122:158-72.
 Cho M, Kim KO, Kim MH (1996) Efficient higher-order shell theory for laminated composites. Compos Struct 34(2): 197-212.
 Senjanović I, Ćatipović I, Alujević N, Vladimir N, Čakmak D (2018) A finite strip for the vibration analysis of rotating cylindrical shells 122: 158-172.
 Sayyad AS, Ghugal YM (2019) Static and free vibration analysis of laminated composite and sandwich spherical shells using a generalized higher-order shell theory. Compos Struct 219(8).
 Pellicano F (2007) Vibrations of circular cylindrical shells: Theory and experiments. J Sound Vib 303(1–2): 154-170.