Vibration of functionally graded cylindrical shells based on higher order shear deformation plate theory with ring support
By M. M. Najafizadeh, M. R. Isvandzibaei. 2007
119 citations recorded by the source corpus.
Subfields: Civil and Structural Engineering, Materials Chemistry, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/fd1602bad7333b411a420a40161d0c1937e94d02
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Civil and Structural Engineering
- Francesco Tornabene
- Erasmo Viola
- X. Long
- Yegao Qu
- Guang Meng
- Guo-qing Yuan
- Nicholas Fantuzzi
- Nazra Sultana
In Materials Chemistry
In Mechanics of Materials
- Yegao Qu
- X. Long
- Guang Meng
- Francesco Tornabene
- Erasmo Viola
- Guo-qing Yuan
- Nicholas Fantuzzi
- T. Mahmood
Citations in the corpus
- Vibration characteristics of FGM circular cylindrical shells using wave propagation approach (2009, background): “Najafizadeh and Isvandzibaei [ 9 ] studied the vibration of a thin cylindrical shell with ring supports made of functionally graded material composed of stainless steel and nickel.”
- Vibrations of functionally graded cylindrical shells based on elastic foundations (2010, background): “Najafizadeh and Isvandzibaei [6] made a study on the vibration of thin cylindrical shells with ring support.”
- Free vibration analysis of functionally graded panels and shells of revolution (2009, background): “Matsunaga [10], Najafizadeh and Isvandzibaei [ 11 ], Nguyen and Bonnet [12], Patel et al. [13], Pelletier and Vel [14], Roque et al. [15], Singh et al. [16, 17], Sofiyev [18], Sofiyev et al. [19], Yang and Shen [20], Vena [21], Wu and Tsai [22], Zenkour [23], Zhou and Wang [24]).”
- A unified formulation for vibration analysis of functionally graded shells of revolution with arbitrary boundary conditions (2013, methodology): “A number of analytical and numerical methods have been developed and proposed to deal with the free vibration problems of such shells, such as the closed-form wave solution [21,22], Rayleigh–Ritz method [23–29], differential quadrature method [30,31], Galerkin method [32], and finite element method ”