General decay of solutions of a viscoelastic equation
By Salim A. Messaoudi. 2008
307 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/0af5427d2e5523c44663df52f69964d81bbff6ff
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Aissa Guesmia
- Irena Lasiecka
- Xiaojun Wang
- Salim A. Messaoudi
- M. Al‐Gharabli
- Muhammad I. Mustafa
- Mohammad M. Kafini
In Computational Theory and Mathematics
- Xiaojun Wang
- Aissa Guesmia
- Irena Lasiecka
- Salim A. Messaoudi
- M. Al‐Gharabli
- Muhammad I. Mustafa
- Mohammad M. Kafini
- Igor D. Chueshov
In Control and Systems Engineering
- Xiaojun Wang
- Aissa Guesmia
- Irena Lasiecka
- Salim A. Messaoudi
- M. Al‐Gharabli
- Muhammad I. Mustafa
- Mohammad M. Kafini
- Igor D. Chueshov
Citations in the corpus
- Moore-Gibson-Thompson equation with memory, part II: general decay of energy (2015, unknown): “There is an abundant literature on the topic, see [2, 3, 4, 6, 5, 9, 10, 14, 20, 21, 23, 24], to name a few.”
- Intrinsic Decay Rate Estimates for Semilinear Abstract Second Order Equations with Memory (2014, background): “t/ [7–9, 12, 18, 19, 25, 26, 32], there have been few attempts to reach the level of generality which does not require such specifications.”
- Existence and a general decay results for a viscoelastic plate equation with a logarithmic nonlinearity (2019, background): “[4] S. Berrimi and S. Messaoudi, Exponential decay of solutions to a viscoelastic equation with nonlinear localized damping, Electron.”
- Existence and sharp decay rate estimates for a von Karman system with long memory (2015, unknown): “This area of research was followed with a considerably large number of papers published on viscoelasticity and their asymptotic behavior quantized by decay rates obtained for the total energy: [25–28, 35–37,29,30,38,39].”