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Please use this identifier to cite or link to this item: http://lrcdrs.bennett.edu.in:80/handle/123456789/1924
Title: Steady State and Transient Vibration Analysis of an Exponentially Graded Rotor Bearing System Having a Slant Crack
Authors: Sathujoda, Prabhakar
Batchu, Aneesh
Keywords: functionally graded rotor-bearing system
local flexibility coefficients
slant crack; steady-state response
transient response
Issue Date: 7-Jul-2022
Publisher: MDPI
Citation: Sathujoda, P.; Batchu, A.; Canale, G.; Citarella, R. Steady State and Transient Vibration Analysis of an Exponentially Graded Rotor Bearing System Having a Slant Crack. Appl. Sci. 2022, 12, 6900. https://doi.org/10.3390/app12146900
Abstract: The dynamic behaviour of a slant-cracked exponentially graded (EG) rotor-bearing system has been investigated using the finite element method for flexural vibrations. A two nodded EG rotor element has been developed based on the Timoshenko beam theory. Local flexibility coefficients (LFCs) of a slant-cracked EG shaft element have been derived using fracture mechanics concepts to develop the stiffness matrix of a cracked EG element. The steady-state and transient vibration responses of cracked and uncracked rotor systems have been simulated using the Houbolt time marching method. When a crack is present in the shaft, the subharmonic frequency peaks are centred on operating speed in the steady-state frequency responses, whereas on critical speed in the transient frequency responses at an interval frequency corresponding to the torsional frequency. It has been found that the crack parameters such as crack depth and location, temperature gradients and torsional frequencies have a significant influence on natural frequencies and dynamic responses, which could be implemented for efficient rotor crack detection methodologies.
Description: The steady-state and transient vibration responses of cracked and uncracked rotor systems have been simulated using the Houbolt time marching method.
URI: http://lrcdrs.bennett.edu.in:80/handle/123456789/1924
ISSN: 2076-3417
Appears in Collections:Journal Articles_MEC

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