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The effects of deformation inertia (kinetic energy) in the orbital and spin evolution of close-in bodies

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Resumo:The purpose of this work is to evaluate the effect of deformation inertia on tide dynamics, particularly within the context of the tide response equations proposed independently by Boué et al. (Celest Mech Dyn Astron 126:31–60, 2016) and Ragazzo and Ruiz (Celest Mech Dyn Astron 128(1):19–59, 2017). The singular limit as the inertia tends to zero is analyzed, and equations for the small inertia regime are proposed. The analysis of Love numbers shows that, independently of the rheology, deformation inertia can be neglected if the tide-forcing frequency is much smaller than the frequency of small oscillations of an ideal body made of a perfect (inviscid) fluid with the same inertial and gravitational properties of the original body. Finally, numerical integration of the full set of equations, which couples tide, spin and orbit, is used to evaluate the effect of inertia on the overall motion. The results are consistent with those obtained from the Love number analysis. The conclusion is that, from the point of view of orbital evolution of celestial bodies, deformation inertia can be safely neglected. (Exceptions may occur when a higher-order harmonic of the tide forcing has a high amplitude.)
Autores principais:Correia, A. C. M.
Outros Autores:Ragazzo, C.; Ruiz, L. S.
Assunto:Tides Dissipative forces Deformation inertia Planetary systems
Ano:2018
País:Portugal
Tipo de documento:artigo
Tipo de acesso:acesso aberto
Instituição associada:Universidade de Aveiro
Idioma:inglês
Origem:RIA - Repositório Institucional da Universidade de Aveiro
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author Correia, A. C. M.
author2 Ragazzo, C.
Ruiz, L. S.
author2_role author
author
author_facet Correia, A. C. M.
Ragazzo, C.
Ruiz, L. S.
author_role author
country_str PT
creators_json_txt [{\"Person.name\":\"Correia, A. C. M.\"},{\"Person.name\":\"Ragazzo, C.\"},{\"Person.name\":\"Ruiz, L. S.\"}]
datacite.creators.creator.creatorName.fl_str_mv Correia, A. C. M.
Ragazzo, C.
Ruiz, L. S.
datacite.date.Accepted.fl_str_mv 2018-07-01T00:00:00Z
datacite.date.available.fl_str_mv 2025-06-13T10:44:52Z
datacite.date.embargoed.fl_str_mv 2025-06-13T10:44:52Z
datacite.rights.fl_str_mv http://purl.org/coar/access_right/c_abf2
datacite.subjects.subject.fl_str_mv Tides
Dissipative forces
Deformation inertia
Planetary systems
datacite.titles.title.fl_str_mv The effects of deformation inertia (kinetic energy) in the orbital and spin evolution of close-in bodies
dc.creator.none.fl_str_mv Correia, A. C. M.
Ragazzo, C.
Ruiz, L. S.
dc.date.Accepted.fl_str_mv 2018-07-01T00:00:00Z
dc.date.available.fl_str_mv 2025-06-13T10:44:52Z
dc.date.embargoed.fl_str_mv 2025-06-13T10:44:52Z
dc.format.none.fl_str_mv application/pdf
dc.identifier.none.fl_str_mv http://hdl.handle.net/10773/25063
dc.language.none.fl_str_mv eng
dc.publisher.none.fl_str_mv Springer Verlag
dc.rights.none.fl_str_mv http://purl.org/coar/access_right/c_abf2
dc.subject.none.fl_str_mv Tides
Dissipative forces
Deformation inertia
Planetary systems
dc.title.fl_str_mv The effects of deformation inertia (kinetic energy) in the orbital and spin evolution of close-in bodies
dc.type.none.fl_str_mv http://purl.org/coar/resource_type/c_6501
description The purpose of this work is to evaluate the effect of deformation inertia on tide dynamics, particularly within the context of the tide response equations proposed independently by Boué et al. (Celest Mech Dyn Astron 126:31–60, 2016) and Ragazzo and Ruiz (Celest Mech Dyn Astron 128(1):19–59, 2017). The singular limit as the inertia tends to zero is analyzed, and equations for the small inertia regime are proposed. The analysis of Love numbers shows that, independently of the rheology, deformation inertia can be neglected if the tide-forcing frequency is much smaller than the frequency of small oscillations of an ideal body made of a perfect (inviscid) fluid with the same inertial and gravitational properties of the original body. Finally, numerical integration of the full set of equations, which couples tide, spin and orbit, is used to evaluate the effect of inertia on the overall motion. The results are consistent with those obtained from the Love number analysis. The conclusion is that, from the point of view of orbital evolution of celestial bodies, deformation inertia can be safely neglected. (Exceptions may occur when a higher-order harmonic of the tide forcing has a high amplitude.)
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eu_rights_str_mv openAccess
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identifier.url.fl_str_mv http://hdl.handle.net/10773/25063
inst_facet_str urn:organizationAcronym:ua{{{_:::_}}}Universidade de Aveiro
instacron_str ua
institution Universidade de Aveiro
instname_str Universidade de Aveiro
language eng
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network_name_str RIA - Repositório Institucional da Universidade de Aveiro
oai_identifier_str oai:ria.ua.pt:10773/25063
organization_str_mv urn:organizationAcronym:ua
person_str_mv Correia, A. C. M.
Ragazzo, C.
Ruiz, L. S.
publishDate 2018
publisher.none.fl_str_mv Springer Verlag
repo_facet_str urn:repositoryAcronym:ria{{{_:::_}}}RIA - Repositório Institucional da Universidade de Aveiro
reponame_str RIA - Repositório Institucional da Universidade de Aveiro
repository_id_str urn:repositoryAcronym:ria
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spelling pt_PTThe purpose of this work is to evaluate the effect of deformation inertia on tide dynamics, particularly within the context of the tide response equations proposed independently by Boué et al. (Celest Mech Dyn Astron 126:31–60, 2016) and Ragazzo and Ruiz (Celest Mech Dyn Astron 128(1):19–59, 2017). The singular limit as the inertia tends to zero is analyzed, and equations for the small inertia regime are proposed. The analysis of Love numbers shows that, independently of the rheology, deformation inertia can be neglected if the tide-forcing frequency is much smaller than the frequency of small oscillations of an ideal body made of a perfect (inviscid) fluid with the same inertial and gravitational properties of the original body. Finally, numerical integration of the full set of equations, which couples tide, spin and orbit, is used to evaluate the effect of inertia on the overall motion. The results are consistent with those obtained from the Love number analysis. The conclusion is that, from the point of view of orbital evolution of celestial bodies, deformation inertia can be safely neglected. (Exceptions may occur when a higher-order harmonic of the tide forcing has a high amplitude.)application/pdfengSpringer Verlagpt_PTThe effects of deformation inertia (kinetic energy) in the orbital and spin evolution of close-in bodiesCorreia, A. C. M.Ragazzo, C.Ruiz, L. S.Handlehttp://hdl.handle.net/10773/25063ISSNIsPartOf0923-2958DOIIsPartOf10.1007/s10569-018-9847-32025-06-13T10:44:52Z2018-07-01T00:00:00Z2018-07http://purl.org/coar/access_right/c_abf2open accesspt_PTTidespt_PTDissipative forcespt_PTDeformation inertiapt_PTPlanetary systems1633220 byteshttp://purl.org/coar/access_right/c_abf2application/pdffulltexthttps://ria.ua.pt/bitstream/10773/25063/1/Paper_inertia.pdfliteraturehttp://purl.org/coar/resource_type/c_6501journal article
spellingShingle The effects of deformation inertia (kinetic energy) in the orbital and spin evolution of close-in bodies
Correia, A. C. M.
Tides
Dissipative forces
Deformation inertia
Planetary systems
status SINGLETON
subject.fl_str_mv Tides
Dissipative forces
Deformation inertia
Planetary systems
title The effects of deformation inertia (kinetic energy) in the orbital and spin evolution of close-in bodies
title_full The effects of deformation inertia (kinetic energy) in the orbital and spin evolution of close-in bodies
title_fullStr The effects of deformation inertia (kinetic energy) in the orbital and spin evolution of close-in bodies
title_full_unstemmed The effects of deformation inertia (kinetic energy) in the orbital and spin evolution of close-in bodies
title_short The effects of deformation inertia (kinetic energy) in the orbital and spin evolution of close-in bodies
title_sort The effects of deformation inertia (kinetic energy) in the orbital and spin evolution of close-in bodies
topic Tides
Dissipative forces
Deformation inertia
Planetary systems
topic_facet Tides
Dissipative forces
Deformation inertia
Planetary systems
url http://hdl.handle.net/10773/25063
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