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dc.contributor.authorLópez Ortí, José Antonio
dc.contributor.authorMarco Castillo, Francisco José
dc.contributor.authorMartínez Usó, María José
dc.date.accessioned2024-05-02T12:32:51Z
dc.date.available2024-05-02T12:32:51Z
dc.date.issued2023-07-11
dc.identifier.isbn9788409576814
dc.identifier.urihttp://hdl.handle.net/10234/207196
dc.descriptionPonència presentada al 25th Mathematical Modelling in Engineering & Human Behaviour 2023. València from July 11th to July 14th, 2023.ca_CA
dc.description.abstractOne of the main problems in celestial mechanics is the wellknown two-body problem. This problem can be studied by analytical and numerical methods. In the elliptical case, the performance of the numerical method is good if the eccentricity value is not high. The main problem, in this case, is the distribution of the points over the orbit. Given a fixed temporal step size, most points are located in the apoapsis region, while few are in the periapsis region. This paper tries to define a new temporal variable so that the point distribution is higher over the periapsis region than on the apoapsis region. It is also desirable to obtain a higher concentration of points with greater curvature. To this aim, we intend to study a modification of the biparametric family of anomalies.ca_CA
dc.format.extent5 p.ca_CA
dc.language.isoengca_CA
dc.publisherAutoeditado por comité congresoca_CA
dc.rights.urihttp://rightsstatements.org/vocab/CNE/1.0/ca_CA
dc.subjectcelestial mechanicsca_CA
dc.subjecttwo-body problemca_CA
dc.subjectorbital motionca_CA
dc.titleA new point of view about a biparametric family of anomalies in the elliptic motionca_CA
dc.typeinfo:eu-repo/semantics/conferenceObjectca_CA
dc.rights.accessRightsinfo:eu-repo/semantics/restrictedAccessca_CA
dc.type.versioninfo:eu-repo/semantics/publishedVersionca_CA
project.funder.nameUniversitat Jaume Ica_CA
project.funder.nameGeneralitat Valencianaca_CA
oaire.awardNumberUJI-B2021-15ca_CA
oaire.awardNumberCIAORG/2022/23ca_CA
dc.subject.ods7. Energia asequible y no contaminanteca_CA


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