Differential transformation and differential quadrature methods for centrifugally stiffened axially functionally graded tapered beams

By Sundaramoorthy Rajasekaran. 2013

85 citations recorded by the source corpus.

Subfields: Civil and Structural Engineering, Control and Systems Engineering, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/a810bf20ac87a3cb05263f9e684a47c4a92e17f7

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

1. A. Ananthapuvirajah
2. J. Banerjee
3. Lawrence N. Virgin
4. M. Azadi
5. H. Su

In Control and Systems Engineering

1. A. Ananthapuvirajah
2. J. Banerjee
3. Lawrence N. Virgin
4. M. Azadi
5. Erasmo Carrera
6. Enrico Zappino
7. M. Filippi
8. H. Su

In Mechanics of Materials

1. A. Ananthapuvirajah
2. J. Banerjee
3. Lawrence N. Virgin
4. M. Azadi
5. Erasmo Carrera
6. Enrico Zappino
7. M. Filippi
8. H. Su

Citations in the corpus

• Free vibration of functionally graded beams and frameworks using the dynamic stiffness method (2018, methodology): “amongst these are the applications of direct analytical procedure using the governing differential equations of motion [5e19], finite element [20e22], Rayleigh-Ritz [23], finite volume [24e26], differential quadrature [27], differential transformation [27,28] and transfer function [29,30] methods.”