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Downloaded from Digital Engineering Library @ McGraw-Hill (www.digitalengineeringlibrary.com) Copyright 2004 The McGraw-Hill Companies. All rights reserved. Any use is subject to the Terms of Use as given at the website.

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Quite often, a single-degree-of-freedom system model does not sufficiently describe the system vibrational behavior. When it is necessary to obtain information regarding the higher natural frequencies of the system, the system must be modeled as a multidegree-of-freedom system. Before discussing a system with several degrees of freedom, we present a system with two degrees of freedom, to give sufficient insight into the interaction between the degrees of freedom of the system. Such interaction can also be used to advantage in controlling the vibration.

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31.3.1 System with Two Degrees of Freedom Free Vibration. A system with two degrees of freedom is shown in Fig. 31.18. It consists of masses m1 and m2, stiffness coefficients k1 and k2, and damping coefficients c1 and c2. The equations of motion are m1 1 + (c1 + c2)x 1 + (k 1 + k2 )x1 c2x 2 k2x2 = 0 x m2 x2 + c2 x 2 + k2 x2 c2 x 1 k2 x1 = 0 (31.60)

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Part VI:

Assuming a solution of the type x1 = Ae st and substituting into Eqs. (31.60) yield [m1s2 + (c1 + c2)s + k1 + k2]A (c2s + k2)B = 0 (k2 + c2 s)A + (m2 s2 + c2 s + k2 )B = 0 Combining Eqs. (31.62), we obtain the frequency equation [m1s2 + (c1 + c2 )s + k1 + k2 ] (m2 s 2 + c2 s + k2 ) (c2 s + k2 )2 = 0 (31.63) (31.62) x2 = Be st (31.61)