Vibration Mechanics Linear Discrete Systems

Vibration Mechanics Linear Discrete Systems by M. del Pedro, published by Springer Science & Business Media in September 1991, is a comprehensive resource aimed at teaching vibratory mechanics to undergraduate engineers. This edition spans 335 pages and is presented in English. The book addresses fundamental concepts in vibratory mechanics, focusing on vibrations of linear mechanical systems with a finite number of degrees of freedom, including both rigid solids and deformable continuous systems.
Readers will find a thorough exploration of various topics, including the dynamics of structures and experimental methods, all supported by numerous applied examples. The text is designed to facilitate effective learning, making it suitable not only for university students but also for industrial engineers seeking to enhance their understanding of mechanical vibrations. The book emphasizes rigorous theoretical foundations while ensuring accessibility for those studying independently.
Official synopsis Publisher
Objectives This book is used to teach vibratory mechanics to undergraduate engineers at the Swiss Federal Institute of Technology of Lausanne. It is a basic course, at the level of the first university degree, necessary for the proper comprehension of the following disciplines. Vibrations of continuous linear systems (beams, plates) random vibration of linear systems vibrations of non-linear systems dynamics of structures experimental methods, rheological models, etc. Effective teaching methods have been given the highest priority. Thus the book covers basic theories of vibratory mechanics in an ap propriately rigorous and complete way, and is illustrated by nume rous applied examples. In addition to university students, it is suitable for industrial engineers who want to strengthen or complete their training. It has been written so that someone working alone should find it easy to read. pescription The subject of the book is the vibrations of linear mechanical sys tems having only a finite number of degrees of freedom (ie discrete linear systems). These can be divided into the following two catego ries : -X- systems of solids which are considered to be rigid, and which are acted upon by elastic forces and by linear resist.ive forces (viscous damping forces). deformable continuous systems which have been made discrete. In other words, systems which are replaced (approximately) by systems having only a limited number of degrees of freedom, using digital or experimental methods.
Publisher
Topics
FAQ
What is “Vibration Mechanics Linear Discrete Systems” about?
Who is the author of “Vibration Mechanics Linear Discrete Systems”?
When was “Vibration Mechanics Linear Discrete Systems” published?
What is the ISBN for “Vibration Mechanics Linear Discrete Systems”?
What are the book details (language, pages, edition)?
