Wave equations with strong damping in Hilbert spaces
By Ryo Ikehata, Grozdena Todorova, Borislav Yordanov. 2013
127 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Control and Systems Engineering, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/debb5ef07bead6f7c40365500d1bce10ce91e139
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
- M. DʼAbbicco
- Ryo Ikehata
- M. Ebert
- Wenhui Chen
- Alain Haraux
- Massimo Gobbino
- Marina Ghisi
- Michael Reissig
In Control and Systems Engineering
- M. DʼAbbicco
- M. Ebert
- Michael Reissig
- Ryo Ikehata
- Wenhui Chen
- Alain Haraux
- Massimo Gobbino
- Marina Ghisi
In Mathematical Physics
- M. DʼAbbicco
- M. Ebert
- Ryo Ikehata
- Michael Reissig
- Wenhui Chen
- Alain Haraux
- Massimo Gobbino
- Marina Ghisi
Citations in the corpus
- A classification of structural dissipations for evolution operators (2016, methodology): “For the constant coefficient model (10) with ı D 1 (and, more in general, in abstract setting), this has been proved in [18].”
- Semilinear structural damped waves (2012, background): “In fact, in [13], the authors study the linear problem corresponding to (1), by replacing .”
- The Cauchy problem for the Moore-Gibson-Thompson equation in the dissipative case (2020, background): “The Cauchy problem for the viscoelastic damped wave equation has been deeply studied in [49, 31, 13, 26, 27, 29, 3, 2] and references therein.”
- Local and global smoothing effects for some linear hyperbolic equations with a strong dissipation (2014, background): “The interested reader is referred to [29, 19, 20, 21] and to the references quoted therein.”