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    Epicyclic Oscillations in the Hartle─Thorne External Geometry

    Zdeněk Stuchlík · Červen 01, 2019 · Fyzika · 0 comments
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    Publication date: Jun 2019

    Abstract:
    The external Hartle─Thorne geometry, which describes the spacetime
    outside a slowly rotating compact star, is characterized by the
    gravitational mass M, angular momentum J, and quadrupole moment Q of the
    star and gives a convenient description, which, for the rotation
    frequencies of more than 95% of known pulsars, is sufficiently accurate
    for most purposes. We focus here on the motion of particles in these
    spacetimes, presenting a detailed systematic analysis of the frequency
    properties of radial and vertical epicyclic motion and of orbital
    motion. Our investigation is motivated by X-ray observations of binary
    systems containing a rotating neutron star that is accreting matter from
    its binary companion. In these systems, twin high-frequency quasi-
    periodic oscillations (QPOs) are sometimes observed with a frequency
    ratio approaching 3:2 or 5:4, and these may be explained by models
    involving the orbital and epicyclic frequencies of quasi-circular
    geodesic motion. In our analysis, we use realistic equations of state
    for the stellar matter and proceed in a self-consistent way, following
    the Hartle─Thorne approach in calculating both the corresponding values
    of Q, M, and J for the stellar model and the properties of the
    surrounding spacetime. Our results are then applied to a range of
    geodetical models for QPOs. A key feature of our study is that it
    implements the recently discovered universal relations among neutron-
    star parameters so that the results can be directly used for models with
    different masses M, radii R, and rotational frequencies f
    rot.

    Authors:
    Urbancová, Gabriela; Urbanec, Martin; Török, Gabriel; Stuchlík, Zdeněk; Blaschke, Martin; Miller, John C.;

    https://ui.adsabs.harvard.edu/abs/2019ApJ…877…66U

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