Vibration Simulation Using MATLAB and ANSYS

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Vibration Simulation Using MATLAB and ANSYS

Author(s)/Editor(s): Michael R. Hatch | Size: 9.19 MB | Format: PDF | Quality: Original preprint | Publisher: Chapman and Hall/CRC | Year: 2000 | pages: 656 | ISBN: 9781584882053

Transfer function form, zpk, state space, modal, and state space modal forms. For someone learning dynamics for the first time or for engineers who use the tools infrequently, the options available for constructing and representing dynamic mechanical models can be daunting. It is important to find a way to put them all in perspective and have them available for quick reference.

It is also important to have a strong understanding of modal analysis, from which the total response of a system can be constructed. Finally, it helps to know how to take the results of large dynamic finite element models and build small MATLAB® state space models.

Vibration Simulation Using MATLAB and ANSYS answers all those needs. Using a three degree-of-freedom (DOF) system as a unifying theme, it presents all the methods in one book. Each chapter provides the background theory to support its example, and each chapter contains both a closed form solution to the problem-shown in its entirety-and detailed MATLAB code for solving the problem.

Bridging the gap between introductory vibration courses and the techniques used in actual practice, Vibration Simulation Using MATLAB and ANSYS builds the foundation that allows you to simulate your own real-life problems.

Features

Demonstrates how to solve real problems, covering the vibration of systems from single DOF to finite element models with thousands of DOF
Illustrates the differences and similarities between different models by tracking a single example throughout the book
Includes the complete, closed-form solution and the MATLAB code used to solve each problem
Shows explicitly how to take the results of a realistic ANSYS finite element model and develop a small MATLAB state-space model
Provides a solid grounding in how individual modes of vibration combine for overall system response

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