Fr. 90.00

Advanced Mechanical Vibrations - Physics, Mathematics and Applications

English · Paperback / Softback

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Description

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Advanced Mechanical Vibrations: Physics, Mathematics and Applications provides a concise and solid exposition of the fundamental concepts and ideas that pervade many specialised disciplines where linear engineering vibrations are involved. Covering the main key aspects of the subject - from the formulation of the equations of motion by means of analytical techniques to the response of discrete and continuous systems subjected to deterministic and random excitation - the text is ideal for intermediate to advanced students of engineering, physics and mathematics. In addition, professionals working in - or simply interested in - the field of mechanical and structural vibrations will find the content helpful, with an approach to the subject matter that places emphasis on the strict, inextricable and sometimes subtle interrelations between physics and mathematics, on the one hand, and theory and applications, on the other hand. It includes a number of worked examples in each chapter, two detailed mathematical appendixes and an extensive list of references.

List of contents

1 A few preliminary fundamentals 2 Formulating the equations of motion 3 Finite DOFs systems: free vibration 4 Finite-DOFs systems: Response to external excitation 5 Vibrations of continuous systems 6 Random vibrations

About the author










Paolo L. Gatti is an independent vibration consultant with a degree in nuclear physics and has thirty years of experience in engineering vibrations, non-destructive testing and statistical data analysis.

Summary

This book provides a concise and solid exposition of the fundamental concepts of linear vibrations that apply in many specialised disciplines across engineering and science.

Report

"I would recommend this book to those who would want to understand the math behind the principles and equations used in vibrations. It is logically presented and very comprehensive at a high level in describing the mathematics of vibrations. It also could be helpful as a supplemental text in a high-level engineering graduate course on mechanical vibrations."
James K. Thompson, Institute of Noise Control Engineering of the USA

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