Torsional vibrations on a crankshaft is reduced by ______.
vibration dampers
Torsional vibration is a specific type of vibration that occurs when a shaft twists back and forth along its axis of rotation. For a crankshaft in an engine, this twisting is caused by the uneven firing impulses from the cylinders. These impulses create fluctuating torques on the crankshaft. If the frequency of these impulses matches the natural torsional frequency of the crankshaft system, resonance can occur, leading to dangerously high levels of torsional stress and vibration.
High torsional vibrations can cause various problems, including:
Therefore, it is crucial to reduce these torsional vibrations, especially in high-performance or large engines.
Let's look at the provided options:
Based on engineering principles and common practice in engine design, vibration dampers are the primary means used to reduce torsional vibrations on a crankshaft.
Vibration dampers, sometimes called harmonic balancers (though technically a harmonic balancer might also include mass for balancing), are specifically engineered to mitigate the harmful effects of torsional resonance. By adding mass and/or a damping element to the crankshaft system, they shift the natural frequency and/or absorb the energy, thereby reducing the amplitude of torsional oscillations.
In conclusion, to effectively reduce torsional vibrations on a crankshaft, vibration dampers are employed.
A shaft which is 50 mm diameter and 3 metres long is simply supported at the ends and carries three loads of 1000 N, 1500 N and 750 N at 1 m, 2 m and 2.5 m from the left support. The Young's modulus for shaft material is 200 \(\rm \frac{GN}{m^2}\). Determine the frequency of transverse vibration.
Consider a uniform shaft of length L fixed at its upper end and carrying a disc of the moment of inertia I at its lower end. The disc is twisted about the vertical axis and released. 'fa' is the natural frequency of the system when the shaft is assumed as massless, and 'fb' is the natural frequency of the system when the shaft is considered of the same moment of inertia as that of the disc. Find the ratio fa/fb.
A solid steel shaft transmits 40 kW of power at a speed of \(\frac{75}{\pi}\)Hz. The internal torque needed in the shaft is
The vibration of a revolving shaft, at its nodal point, is: