This paper presents the first-known investigation on exact vibration of circular Mindlin plates with multiple step-wise thickness variations. A stepped circular plate is divided into multiple annular and one circular segments along the locations of the step variations. The governing differential equations for harmonic vibration of annual and circular segments are derived and an analytical method based on the domain decomposition technique is developed to solve the plate vibration problem. Exact vibration solutions are presented for circular Mindlin plates of different edge support conditions and various combinations of step-wise thickness variations. The influence of plate boundary conditions, plate thickness ratios, step location ratios an...
The authors developed a simple and efficient method, called the Coupled Displacement method, to stud...
The present paper deals with exact solutions for the free vibration characteristics of thin circular...
This paper presents the first-known exact solutions for the vibration of multi-span rectangular Mind...
This thesis presents the first-known exact solutions for vibration of stepped circular Mindlin plate...
This paper presents an analytical approach to investigate the vibration behaviour of circular Mindli...
This paper studies the vibration behaviour of circular Mindlin plates with multiple concentric elast...
This paper presents the first-known exact solutions for buckling and vibration of stepped rectangula...
The first-known investigation is reported for free vibration of circular and annular Mindlin plates ...
For the first time to the authors' knowledge, the problem of free vibration of a moderately thick re...
The present paper deals with exact solutions for the free vibration characteristics of thin circular...
10.1016/j.ijmecsci.2005.04.002International Journal of Mechanical Sciences4781224-1248IMSC
This paper presents an analysis of free flexural vibration of circular and annular Mindlin plates ly...
The present paper deals with exact solutions for the free vibration characteristics of thin circular...
This paper is concerned with the vibration behaviour of rectangular Mindlin plates resting on non-ho...
The authors developed a simple and efficient method, called the Coupled Displacement method, to stud...
The authors developed a simple and efficient method, called the Coupled Displacement method, to stud...
The present paper deals with exact solutions for the free vibration characteristics of thin circular...
This paper presents the first-known exact solutions for the vibration of multi-span rectangular Mind...
This thesis presents the first-known exact solutions for vibration of stepped circular Mindlin plate...
This paper presents an analytical approach to investigate the vibration behaviour of circular Mindli...
This paper studies the vibration behaviour of circular Mindlin plates with multiple concentric elast...
This paper presents the first-known exact solutions for buckling and vibration of stepped rectangula...
The first-known investigation is reported for free vibration of circular and annular Mindlin plates ...
For the first time to the authors' knowledge, the problem of free vibration of a moderately thick re...
The present paper deals with exact solutions for the free vibration characteristics of thin circular...
10.1016/j.ijmecsci.2005.04.002International Journal of Mechanical Sciences4781224-1248IMSC
This paper presents an analysis of free flexural vibration of circular and annular Mindlin plates ly...
The present paper deals with exact solutions for the free vibration characteristics of thin circular...
This paper is concerned with the vibration behaviour of rectangular Mindlin plates resting on non-ho...
The authors developed a simple and efficient method, called the Coupled Displacement method, to stud...
The authors developed a simple and efficient method, called the Coupled Displacement method, to stud...
The present paper deals with exact solutions for the free vibration characteristics of thin circular...
This paper presents the first-known exact solutions for the vibration of multi-span rectangular Mind...