Page 300 - Intro Predictive Maintenance
P. 300

Failure-Mode Analysis    291






























                Figure 14–3 Vertical mechanical looseness has a unique vibration profile.


            quency component at one-half multiples (i.e., orders) of running speed. As the machine
            returns to the bottom of its movement, its original position, a larger impact occurs that
            generates the full harmonics of running speed.

            The difference in amplitude between the full harmonics and half-harmonics is caused
            by the effects of gravity. As the machine lifts to its limit of travel, gravity resists the
            lifting force. Therefore, the impact force that is generated as the machine foot con-
            tacts the mounting bolt is the difference between the lifting force and gravity. As the
            machine drops, the force of gravity combines with the force generated by imbalance.
            The impact force as the machine foot contacts the foundation is the sum of the force
            of gravity and the force resulting from imbalance.


            Horizontal
            Figure 14–4 illustrates horizontal mechanical looseness, which is also common
            to machine-trains. In this example, the machine’s support legs flex in the hori-
            zontal plane. Unlike the vertical looseness illustrated in Figure 4–37, gravity is
            uniform at each leg and there is no increased impact energy as the leg’s direction is
            reversed.

            Horizontal mechanical looseness generates a combination of first (1¥) and second (2¥)
            harmonic vibrations. Because the energy source is the machine’s rotating shaft, the
            timing of the flex is equal to one complete revolution of the shaft, or 1¥. During this
            single rotation, the mounting legs flex to their maximum deflection on both sides of
   295   296   297   298   299   300   301   302   303   304   305