Coupled second order semilinear evolution equations indirectly damped via memory effects
By Ti‐Jun Xiao, Jin Liang. 2013
72 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Control and Systems Engineering, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/bdbc7db982f5ef29c11041b34bc9945e4207c9fb
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In Computational Theory and Mathematics
- Xiaojun Wang
- Irena Lasiecka
- Igor D. Chueshov
- Wenhui Chen
- Muhammad I. Mustafa
- A. Kh. Khanmamedov
- A. Palmieri
- Mark R. Opmeer
In Control and Systems Engineering
- Xiaojun Wang
- Irena Lasiecka
- Igor D. Chueshov
- Lorena Bociu
- Wenhui Chen
- Muhammad I. Mustafa
- A. Kh. Khanmamedov
- A. Palmieri
In Mathematical Physics
- Xiaojun Wang
- Irena Lasiecka
- Igor D. Chueshov
- Lorena Bociu
- Wenhui Chen
- Muhammad I. Mustafa
- A. Kh. Khanmamedov
- A. Palmieri
Citations in the corpus
- Existence and sharp decay rate estimates for a von Karman system with long memory (2015, unknown): “Thus, the result stated is more general than the other results on decay rates for viscoelastic problems available in the literatures [26,45,39].”
- 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, methodology): “It should also be mentioned that from the point of view of methodology, the methods used in [2, 27, 32] rely on weighted energy inequalities, while the method used now and in [20] pursues the approach of [22] which is ODE based.”