Abstract
We consider the Cauchy problem in ${\bf R}^{n}$ for wave equations with a fractional damping. We generalize partially the previous results due to[12], and derive sharp decay estimates for the total energy and the $L^{2}$-norm of solutions based on the energy method in the Fourier space.
Citation
Ryo Ikehata. Masato Natsume. "Energy decay estimates for wave equations with a fractional damping." Differential Integral Equations 25 (9/10) 939 - 956, September/October 2012. https://doi.org/10.57262/die/1356012376
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