A modified variational approach for vibration analysis of ring-stiffened conical–cylindrical shell combinations
By Yegao Qu, Yong Chen, X. Long, Hongxing Hua, Guang Meng. 2013
138 citations recorded by the source corpus.
Subfields: Control and Systems Engineering, Mechanical Engineering, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/586da5c3d46b85c0b7b4a341d83a709500c52470
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In Control and Systems Engineering
In Mechanical Engineering
In Mechanics of Materials
Citations in the corpus
- Vibration analysis of ring-stiffened conical–cylindrical–spherical shells based on a modified variational approach (2013, methodology): “For more details about the expression of Pl, we refer the reader to [25].”
- An analytical method for vibration analysis of cylindrical shells coupled with annular plate under general elastic boundary and coupling conditions (2017, background): “Particularly, the Young’s modulus E is replaced by the complex one E ¼ Eð1þ j Þ in order to introduce the structural damping, where is the damping of the combination (Qu et al., 2013a).”
- A unified formulation for vibration analysis of composite laminated shells of revolution including shear deformation and rotary inertia (2013, methodology): “We follow the similar way as was done in the authors’ earlier works [58,88,89], where a modified variational principle (MVP) in conjunction with the leastsquares weighted residual method (LSWRM) was proposed to impose the essential interface continuity constraints.”
- Free and forced vibration analysis of coupled conical–cylindrical shells with arbitrary boundary conditions (2014, unknown): “In this study, the damping is introduced by using a complex Young's modulus E 1⁄4 Eð1þ iηÞ [15] instead of the original one E, where η is defined as the damping of the shell combination.”
- A unified formulation for vibration analysis of functionally graded shells of revolution with arbitrary boundary conditions (2013, methodology): “In this work, an efficient and accurate variational method proposed by the authors [56–59] for predicting the dynamic behaviors of isotropic and composite shells is employed for the vibration analysis of FGM shells.”