Stability of Discrete Non-conservative Systems
- 1 Edición - 16 de noviembre de 2020
- Última edición
- Autores: Jean Lerbet, Noel Challamel, Francois Nicot, Felix Darve
- Idioma: Inglés
Stability of Discrete Non-conservative Systems first exposes the general concepts and results concerning stability issues. It then presents an approach of stability that is differ… Leer más
Descripción
Descripción
Stability of Discrete Non-conservative Systems first exposes the general concepts and results concerning stability issues. It then presents an approach of stability that is different from Lyapunov which leads to the second order work criterion. Thanks to the new concept of Kinematic Structural Stability, a complete equivalence between two approaches of stability is obtained for a divergent type of stability. Extensions to flutter instability, to continuous systems, and to the dual questions concerning the measure of non-conservativeness provides a full, fresh look at these fundamental questions. A special chapter is devoted to applications for granular systems.
Puntos claves
Puntos claves
- Presents a structured review on stability questions
- Provides analytical methods and key concepts that may be used in non-conservative frameworks like hypoelasticity
De interès para
De interès para
Índice
Índice
1. On Stability of Discrete and Asymptotically Continuous systems
2. Second-order work criterion and stability in the small
3. Mixed perturbations and Second-order work criterion
4. Divergence kinematic structural stability
5. Flutter kinematic structural stability
6. Geometric degree of non-conservativity
7. Buckling of granular systems with shear interactions: Discrete versus continuum approaches
8. Continuous Divergence KISS
Index
Detalles del producto
Detalles del producto
- Edición: 1
- Última edición
- Publicado: 16 de noviembre de 2020
- Idioma: Inglés
Sobre los autores
Sobre los autores
JL
Jean Lerbet
NC
Noel Challamel
FN
Francois Nicot
FD