Theory of Vibration: An Introduction (Mechanical Engineering Series). Este artículo no está disponible.Theory of Vibration: An Introduction (Mechanical Engineering Series)

The aim of this book is to impart a sound understanding, both physical and mathematical, of the fundamental theory of vibration and its applications. The book presents in a simple and systematic manner techniques that can easily be applied to the analysis of vibration of mechanical and structural systems. Unlike other texts on vibrations, the approach is general, based on the conservation of energy and Lagrangian dynamics, and develops specific techniques from these foundations in clearly understandable stages. Suitable for a one-semester course on vibrations, the book presents new concepts in simple terms and explains procedures for solving problems in considerable detail.

This fully revised and updated third edition covers the physical and mathematical fundamentals of vibration analysis, including single degree of freedom, multi-degree of freedom, and continuous systems. A new chapter on special topics that include motion control, impact dynamics, and nonlinear dynamics is added to the new edition. In a simple and systematic manner, the book presents techniques that can easily be applied to the analysis of vibration of mechanical and structural systems. Suitable for a one-semester course on vibrations, the book presents the new concepts in simple terms and explains procedures for solving problems in considerable detail. It contains numerous exercises, examples and end-of-chapter problems.

 

·         Features updates and revisions to all chapters including coverage of important nonlinear dynamics topics;

·         Provides lucid yet rigorous review of the mathematics needed for the solution of the vibration equations;

·         Presents complete coverage of the theory of vibration with focus on the fundamentals, numerical and computer methods;

·         Reinforces concepts with numerous exercises and examples and end-of-chapter problems;

Includes a Fortran code for solving ODEs of nonlinear systems.vibration