The subject of vibrations is of fundamental importance in engineering and technology. Discrete modelling is sufficient to understand the dynamics of many vibrating systems; however a large number of vibration phenomena are far more easily understood when modelled as continuous systems. The theory of
Vibration in Continuous Media
β Scribed by Jean-Louis Guyader
- Publisher
- ISTE
- Year
- 2006
- Tongue
- English
- Leaves
- 442
- Edition
- 1st edition
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Synopsis
The physical phenomena and prediction methods are discussed in this analysis of working with vibrations in continuous elastic-solid media. Each modeling approach is detailed in terms of the phenomena's description, computation methods, and limits, with examples of the applications throughout. A synthesis of reference results on vibration beams and plates is also included.
π SIMILAR VOLUMES
The subject of vibrations is of fundamental importance in engineering and technology. Discrete modelling is sufficient to understand the dynamics of many vibrating systems; however a large number of vibration phenomena are far more easily understood when modelled as continuous systems. The theory of
The subject of vibrations is of fundamental importance in engineering and technology. Discrete modelling is sufficient to understand the dynamics of many vibrating systems; however a large number of vibration phenomena are far more easily understood when modelled as continuous systems. The theory of
<p>Starting with the basic notions and facts of the mathematical theory of waves illustrated by numerous examples, exercises, and methods of solving typical problems Chapters 1 & 2 show e.g. how to recognize the hyperbolicity property, find characteristics, Riemann invariants andΒ conservation laws
<p><p>Starting with the basic notions and facts of the mathematical theory of waves illustrated by numerous examples, exercises, and methods of solving typical problems Chapters 1 & 2 show e.g. how to recognize the hyperbolicity property, find characteristics, Riemann invariants and conservation