@misc{10498/27215,
year = {2022},
month = {6},
url = {http://hdl.handle.net/10498/27215},
abstract = {Ostrovsky's equation with time- and space-dependent forcing is studied. This equation is model for long waves in a rotating fluid with a non-constant depth (topography). A classification of Lie point symmetries and low-order conservation laws is presented. Generalized travelling wave solutions are obtained through symmetry reduction. These solutions exhibit a wave profile that is stationary in a moving reference frame whose speed can be constant, accelerating, or decelerating},
publisher = {ELSEVIER},
keywords = {Ostrovsky equation},
keywords = {Topographic forcing},
keywords = {Symmetries},
keywords = {Conservation law},
keywords = {Exact solutions},
keywords = {Invariant solution},
keywords = {First integrals},
keywords = {Generalized travelling waves},
title = {Symmetries, conservation laws, and generalized travelling waves for a forced Ostrovsky equation},
doi = {10.1016/j.padiff.2021.100230},
author = {Anco, S.C. and Gandarias Núñez, María Luz},
}