This project is an initiative of Ministry of Human Resource Department under National Mission on Education through ICT. These experiments and labs will be hosted for open access through the main project website
Virtual Labs for Mechanical Vibrations(M)
Free Vibration of Spring-Mass system
To calculate the natural frequency and damping ratio of a spring-mass system, experimentally; and compare the results with theoretical values.
Free Vibration of a Cantilever Beam with a Lumped Mass at free end
To calculate the natural frequency and damping ratio for free vibration of a single DOF cantilever beam system, experimentally; and compare the results with theoretical values.
Forced Vibration of a Cantilever Beam with a Lumped Mass at Free End
To calculate the natural frequency and damping ratio for forced vibration of a single DOF cantilever beam system, experimentally; and compare the results with theoretical values.
Free Vibration of a Cantilever Beam (Continuous System)
To calculate the natural frequencies and damping ratio for free vibration of a cantilever beam considering as a continuous system, experimentally; and compare the results with theoretical values.
Forced Vibration of a Cantilever Beam (Continuous System)
To calculate the natural frequencies and damping ratio for forced vibration of a cantilever beam considering as a continuous system, experimentally; and compare the results with theoretical values.
Free Vibration of a Two-DOF System
To find the natural frequencies of a two degrees-of-freedom (DOF) system and the phase differences between the masses in the system in different modes of vibration.
.Free Vibration of a Viscously Damped Single DOF System
To analyze the free vibration response of a single DOF system at various damping conditions.
Harmonically Excited Forced Vibration of a Single DOF System
To analyze the forced vibration response of a single DOF system at different damping ratio and frequency ratio.
Harmonically Excited Rotating Unbalance of a Single DOF system
To analyze the forced vibration response of a single DOF system with rotating unbalance at different damping ratio and frequency ratio.
Harmonically Excited Support Motion of a Single DOF System
To analyze the response for forced vibration of a system excited by support motion at different damping ratio and frequency ratio.