@misc{10498/35375,
year = {2020},
url = {http://hdl.handle.net/10498/35375},
abstract = {We examine the Cauchy problem for a model of linear acoustics, called the
Moore–Gibson–Thompson equation, describing a sound propagation in thermo-viscous elastic media
with two temperatures on cylindrical domains. For an adequate combination of the parameters of the
model we prove Lp-Lq-well-posedness, and we provide maximal regularity estimates which are optimal
thanks to the theory of operator-valued Fourier multipliers.},
publisher = {MDPI},
keywords = {well-posedness; Moore–Gibson},
keywords = {Moore–Gibson–Thompson equation},
keywords = {well-posedness},
keywords = {degenerate evolution equations},
keywords = {R-boundedness},
title = {Lp − Lq-well posedness for the Moore-Gibson-Thompson equation with two temperatures on cylindrical domains},
doi = {10.3390/MATH8101748},
author = {Lizama, Carlos and Murillo Arcila, Marina},
}