Open Access
Issue |
ESAIM: COCV
Volume 27, 2021
|
|
---|---|---|
Article Number | 80 | |
Number of page(s) | 15 | |
DOI | https://doi.org/10.1051/cocv/2021076 | |
Published online | 22 July 2021 |
- E. Bocchi, J. He and G. Vergara-Hermosilla, Modelling and simulation of a wave energy converter. ESAIM: PS 70 (2021) 68–83. [Google Scholar]
- E. Bocchi, J. He and G. Vergara-Hermosilla, Well-posedness of a nonlinear shallow water model for an oscillating water column with time-dependent air pressure. arXiv:2104.11570 (2021). [Google Scholar]
- D. Bresch, D. Lannes and G. Metivier, Waves interacting with a partially immersed obstacle in the boussinesq regime. arXiv:1902.04837 (2019). [Google Scholar]
- Q.-L. Gu and T.-T. Li, Exact boundary controllability of nodal profile for quasilinear hyperbolic systems in a tree-like network. Math. Methods Appl. Sci. 34 (2011) 911–928. [Google Scholar]
- M. Gugat, M. Herty and V. Schleper, Flow control in gas networks: exact controllability to a given demand. Math. Methods Appl. Sci. 34 (2011) 745–757. [Google Scholar]
- T. Iguchi and D. Lannes, Hyperbolic free boundary problems and applications to wave-structure interactions. Indiana Univ. Math. J. 70 (2021) 353–464. [Google Scholar]
- D. Lannes, On the dynamics of floating structures. Ann. PDE 3 (2017) 11. [Google Scholar]
- T.-T. Li, Controllability and observability for quasilinear hyperbolic systems. American Institute of Mathematical Sciences Springfield, Ill, USA (2010). [Google Scholar]
- T.-T. Li, Exact boundary controllability of nodal profile for quasilinear hyperbolic systems. Math. Methods Appl. Sci. 33 (2010) 2101–2106. [Google Scholar]
- T.-T. Li and Y. Jin, Semi-global c1 solution to the mixed initial-boundary value problem for quasilinear hyperbolic systems. Chin. Ann. Math. 22 (2001) 325–336. [Google Scholar]
- T.-T. Li, K. Wang and Q.-L. Gu, Exact boundary controllability of nodal profile for quasilinear hyperbolic systems. Springer (2016). [Google Scholar]
- T.-T. Li and Y.-L. Xu, Local exact boundary controllability for nonlinear vibrating string equations. Int. J. Mod. Phys. B 17 (2003) 4062–4071. [Google Scholar]
- T.-T. Li and W.-C. Yu, Boundary value problems for quasilinear hyperbolic systems. Duke University (1985). [Google Scholar]
- D. Maity, J. San Martín, T. Takahashi and M. Tucsnak, Analysis of a simplified model of rigid structure floating in a viscous fluid. J. Nonlinear Sci. 29 (2019) 1975–2020. [Google Scholar]
- G. Vergara-Hermosilla, D. Matignon and M. Tucsnak, Well-posedness and input-output stability for a system modelling rigid structures floating in a viscous fluid. IFAC-PapersOnLine 53 (2020) 7491–7496. [Google Scholar]
- G. Vergara-Hermosilla, D. Matignon and M. Tucsnak, Asymptotic behaviour of a system modelling rigid structures floating in a viscous fluid. To appears in IFAC-PapersOnLine (2021). [Google Scholar]
- K. Wang, Exact boundary controllability of nodal profile for 1-d quasilinear wave equations. Front. Math. China 6 (2011) 545. [Google Scholar]
- K. Wang and Q.-L. Gu, Exact boundary controllability of nodal profile for quasilinear wave equations in a planar tree-like network of strings. Math. Methods Appl. Sci. 37 (2014) 1206–1218. [Google Scholar]
Current usage metrics show cumulative count of Article Views (full-text article views including HTML views, PDF and ePub downloads, according to the available data) and Abstracts Views on Vision4Press platform.
Data correspond to usage on the plateform after 2015. The current usage metrics is available 48-96 hours after online publication and is updated daily on week days.
Initial download of the metrics may take a while.