Using a stick–slip mass–spring system on a moving conveyor, develop a simulation model that captures the transition between static and dynamic friction. Derive the governing equation of motion and implement a friction model that depends on relative velocity. Analyze how system parameters (spring constant, mass, friction levels, conveyor speed) influence oscillation amplitude and frequency, and visualize both displacement and velocity over time.
Neeta Dsouza answered .
2026-01-26
The system motion is governed by a nonlinear second-order differential equation where friction depends on relative velocity between the mass and conveyor:.........
When the mass sticks to the belt, friction behaves like static friction.
When motion starts, it drops to dynamic friction, creating instability.......