Long-time Behavior of Second Order Evolution Equations With Nonlinear Damping

By Igor D. Chueshov, Irena Lasiecka. 2008

505 citations recorded by the source corpus.

Subfields: Computer Networks and Communications, Control and Systems Engineering, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/9fb216ac3f57d5456662c98c1d010758832ce53f

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computer Networks and Communications

1. Zhijian Yang
2. To Fu Ma
3. Marcelo Moreira Cavalcanti
4. Luci Harue Fatori
5. Igor D. Chueshov
6. Irena Lasiecka

In Control and Systems Engineering

1. To Fu Ma
2. Zhijian Yang
3. Luci Harue Fatori
4. Marcelo Moreira Cavalcanti
5. Igor D. Chueshov
6. Irena Lasiecka
7. Salim A. Messaoudi
8. Bixiang Wang

In Mathematical Physics

1. To Fu Ma
2. Zhijian Yang
3. Luci Harue Fatori
4. Marcelo Moreira Cavalcanti
5. Igor D. Chueshov
6. Irena Lasiecka
7. Salim A. Messaoudi
8. B. Said-Houari

Citations in the corpus

• Attractors for wave equations with degenerate memory (2016, methodology): “In order to proof that our system is asymptotically smooth we use the concept of quasi-stable systems as discussed in Chueshov and Lasiecka [13,14].”
• On an extensible beam equation with nonlinear damping and source terms (2013, methodology): “23 in [10], the discrete dynamical system (Sn(t∗),H) has an exponential attractor M .”
• Long-time dynamics of Kirchhoff wave models with strong nonlinear damping (2010, methodology): “, [16] and also [9, 13, 14]) that a compact set Aexp ⊂ H is said to be a fractal exponential attractor for the dynamical system (H, S(t)) iff Aexp is a positively invariant set of finite fractal dimension in H and for every bounded set D ⊂ H there exist positive constants tD, CD and γD such that dX{”