The equation of motion of 3 DoF systems is formed considering the effect of non-linearity in spring mass system.  The equation of motion is solved using time integration method. The standardized Deep groove ball bearing (DGBB 6202) is considered for analysis. In this analysis bearing assembly is modeled, which the direct implication of perfect is bearing without waviness. ANSYS7.0 is used for modeling the application. Experimental analysis is done for a imperfect bearing so as to predict vibrational and noise characteristics .Vibration level is measured using Fast Fourier transform (FFT) analyzer and results are validated with FEM to predict the system’s stability.


Did you like this research project?

To get this research project Guidelines, Training and Code... Click Here


PROJECT TITLE :Background Modeling by Stability of Adaptive Features in Complex Scenes - 2018ABSTRACT:The one-feature-primarily based background model typically fails in complicated scenes, since a pixel is better described by
PROJECT TITLE :Cost-Optimal Caching for D2D Networks With User Mobility: Modeling, Analysis, and Computational Approaches - 2018ABSTRACT:Caching well-liked files at the user equipments (UEs) provides an efficient way to alleviate
PROJECT TITLE :Design, Analysis, and Implementation of ARPKI: An Attack-Resilient Public-Key Infrastructure - 2018ABSTRACT:This Transport Layer Security (TLS) Public-Key Infrastructure (PKI) is based on a weakest-link security
PROJECT TITLE :Electric Spring for Voltage and Power Stability and Power Factor Correction - 2017ABSTRACT:Electrical spring (ES), a replacement sensible grid technology, has earlier been used for providing voltage and power stability
PROJECT TITLE :Effects of Front-end Converter and DC-link of a Utility-scale PV Energy System on Dynamic Stability of a Power System - 2017ABSTRACT:This paper presents a technique for small-signal dynamic studies of power systems

Ready to Complete Your Academic MTech Project Work In Affordable Price ?

Project Enquiry