Titlebook: Mechanical Vibrations; An Introduction Gy?rgy Szeidl,László Péter Kiss Textbook 2020 Springer Nature Switzerland AG 2020 Mechanical Vibrati

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Introduction to Multidegree of Freedom Systems,uch systems which involve rigid bodies as well. Special emphasis is laid on spring mass systems with two degrees of freedom. Solutions are presented for various free and forced vibration problems concerning systems wit two degrees of freedom. It is also shown how to tune a system to avoid resonance.

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Some Problems of Multidegree of Freedom Systems,gree of freedom system is also presented. It is shown what properties these eigenvalue problems have including the fundamental characteristics of the eigenvalues and eigenvectors. Some simple solution procedures are suggested. The concept of the Rayleigh quotient is introduced. Finally the case of f

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Some Special Problems of Rotational Motion,al motion smoother by reducing the speed of fluctuations, are discussed. Stability problems caused by a change in the load torque is also investigated. If the shaft is not rigid further problems occur. Laval’s theorem and the gyroscopic effect of the rotational motion are also considered.

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Eigenvalue Problems of Ordinary Differential Equation Systems,Green function matrices the eigenvalue problems described by ordinary differential equation systems can be reduced to eigenvalue problems governed by homogeneous Fredholm integral equation systems. The solution algorithm presented in Chapter 8 is generalized for such eigenvalue problems. The applica

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Eigenvalue Problems of Ordinary Differential Equation Systems,homogeneous Fredholm integral equation systems. The solution algorithm presented in Chapter 8 is generalized for such eigenvalue problems. The applications are related to the vibration problems of Timoshenko beams.

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