DECAY PROPERTY OF REGULARITY-LOSS TYPE AND NONLINEAR EFFECTS FOR DISSIPATIVE TIMOSHENKO SYSTEM

By Kentaro Ide, Shuichi Kawashima. 2008

97 citations recorded by the source corpus.

Subfields: Applied Mathematics, Control and Systems Engineering, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/8c613b84575083405583f0e3da9f93340dca1f7e

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In Applied Mathematics

1. Yongqing Liu
2. Zhian Wang
3. Hongyun Peng
4. Qingqing Liu
5. Shuichi Kawashima
6. Jiang Xu

In Control and Systems Engineering

1. Yongqing Liu
2. Hongyun Peng
3. Qingqing Liu
4. Zhian Wang
5. Shuichi Kawashima

In Mathematical Physics

1. Yongqing Liu
2. Hongyun Peng
3. Qingqing Liu
4. Zhian Wang
5. Shuichi Kawashima

Citations in the corpus

• Global existence and asymptotic behavior of solutions for quasi-linear dissipative plate equation (2010, methodology): “A similar decay structure of the regularity-loss type was also observed for the dissipative Timoshenko system ([14, 25]) and a hyperbolic-elliptic system related to a radiating gas ([13]).”
• Convergence to nonlinear diffusion waves for a hyperbolic-parabolic chemotaxis system modelling vasculogenesis (2021, methodology): “[17, 21, 22, 28, 32, 33, 36–39, 46] without vacuum and [7, 18, 29, 40] with vacuum), as well as the Euler-Poisson system of semiconductors [14], bipolar Euler-Maxwell equation [8], Timoshenko system [20] and the radiating gas model [27].”