@misc{10498/35472,
year = {2016},
url = {http://hdl.handle.net/10498/35472},
abstract = {We study the  viscous van Wijngaarden–Eringen equation
which corresponds to the linearized version of the equation that models the acoustic planar propagation in bubbly liquids.  We show the existence of an explicit range, solely  in terms of the constants $a_0$ and $\rey_d$, in which we can ensure that this equation admits a uniformly continuous, Devaney chaotic and topologically  mixing semigroup on  Herzog's type Banach spaces.},
publisher = {Elsevier},
keywords = {C 0 -Semigroups},
keywords = {Bubble liquids},
keywords = {Devaney chaos},
keywords = {Hypercyclicity},
keywords = {van Wijngaarden–Eringen equation},
keywords = {Wave propagation},
title = {On the existence of chaos for the ViscousVanWjingaarden Equation},
doi = {10.1016/J.CHAOS.2015.10.009},
author = {Conejero, J.A. and Lizama, Carlos and Murillo Arcila, Marina},
}