@misc{10481/81538,
year = {2023},
url = {https://hdl.handle.net/10481/81538},
abstract = {The paper analyzes the structure and the inner long-term dynamics of the invariant compact sets for the skewproduct flow induced by a family of time-dependent ordinary differential equations of nonho-mogeneous linear dissipative type. The main assumptions are made on the dissipative term and on the homogeneous linear term of the equations. The rich casuistic includes the uniform stability of the invariant compact sets, as well as the presence of Li-Yorke chaos and Auslander-Yorke chaos inside the attractor.},
organization = {Spanish Government	RTI2018-098850-B-I00},
organization = {Junta de Andalucia	PY18-RT-2422},
organization = {Ministry of Science and Innovation, Spain (MICINN)
Spanish Government	PID2021-125446NB-100},
organization = {Universidad de Valladolid	PIP-TCESC-2020},
publisher = {Elsevier},
keywords = {Nonautonomous ordinary differential equations},
keywords = {Dissipativity and global attractor;},
keywords = {Chaotic dynamics},
keywords = {Ergodic theory},
keywords = {Lyapunov exponents},
title = {Uniform stability and chaotic dynamics in nonhomogeneous linear dissipative scalar ordinary differential equations},
doi = {10.1016/j.jde.2023.02.060},
author = {Campos Rodríguez, Juan and Núñez, Carmen and Obaya, Rafael},
}