Mechanical Vibrations: An Introduction

✍ Scribed by György Szeidl, László Péter Kiss

Publisher: Springer International Publishing;Springer
Year: 2020
Tongue: English
Leaves: 455
Series: Foundations of Engineering Mechanics
Edition: 1st ed.
Category: Library

No coin nor oath required. For personal study only.

✦ Synopsis

This book presents a unified introduction to the theory of mechanical vibrations. The general theory of the vibrating particle is the point of departure for the field of multidegree of freedom systems. Emphasis is placed in the text on the issue of continuum vibrations. The presented examples are aimed at helping the readers with understanding the theory.This book is of interest among others to mechanical, civil and aeronautical engineers concerned with the vibratory behavior of the structures. It is useful also for students from undergraduate to postgraduate level. The book is based on the teaching experience of the authors.

✦ Table of Contents

Front Matter ....Pages i-xiv
Introduction (György Szeidl, László Péter Kiss)....Pages 1-29
Impact (György Szeidl, László Péter Kiss)....Pages 31-54
Some Vibration Problems (György Szeidl, László Péter Kiss)....Pages 55-97
Introduction to Multidegree of Freedom Systems (György Szeidl, László Péter Kiss)....Pages 99-139
Some Problems of Multidegree of Freedom Systems (György Szeidl, László Péter Kiss)....Pages 141-181
Some Special Problems of Rotational Motion (György Szeidl, László Péter Kiss)....Pages 183-199
Systems with Infinite Degrees of Freedom (György Szeidl, László Péter Kiss)....Pages 201-241
Eigenvalue Problems of Ordinary Differential Equations (György Szeidl, László Péter Kiss)....Pages 243-304
Eigenvalue Problems of Ordinary Differential Equation Systems (György Szeidl, László Péter Kiss)....Pages 305-345
Eigenvalue Problems Described by Degenerated Systems of Ordinary Differential Equations (György Szeidl, László Péter Kiss)....Pages 347-378
Back Matter ....Pages 379-448

✦ Subjects

Engineering; Vibration, Dynamical Systems, Control; Mechanical Statics and Structures

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