Computed Physical Characteristics of the HD 158259 Planetary System: Semi-Major Axis, Orbital Period, and the Triads Resonance of Successive Planets
New Exoplanet
DOI:
https://doi.org/10.55672/hij2022pp46-56Abstract
HD 158259 (or HIP 85268) is one of the members of the main sequence in G0 group stars located approximately at 88 light-years away in the constellation Draco, discussed with respect to the solar system. HD 158259 was discovered by the SOPHIE échelle spectrograph using the radial velocity method. This system includes five confirmed planets orbiting HD 158259, together with one unconfirmed planet. The planets orbit in a near 2/3 (or 3:2) orbital resonance. Starting from the innermost pairing, the period ratios are with the period ratios 1.5757, 1.5146, 1.5296, 1.5128, and 1.4482, respectively, starting from the innermost pairing. Here we theoretically investigate the HD 158259 system for the Semi-major axis, planet's mass, star luminosity, inner, center, outer, and ∆(HZ) habitable zone. We account for radial velocity amplitude, planet density, and Laplace’s resonance, theoretically. The existing possibility of the sixth and undetected planet (HD 158259 g) was also investigated. The orbital period and semi-major axis of this planet, computed with 0.047726 years (17.420 days) and 0.135 AU respectively, with ????2 = 0.9964. The radial velocity amplitude of this new and undetected planet was computed to be about 1.625 km/s. The mass of planets in terms of Solar, Jupiter, and Earth have shown direct direct proportional relation with an approximate
increase in their semi-major axis. The lowest mass is closest to the star and the highest mass is farthest from the star. We compare
the habitability zone to that of NASA, Kopparapu et.al, and the original Kopparapu estimate. The application of the relative
mean motion ration (RMMR) for resonance in the triads of successive planets showed that the mode of RMMR is approximately
2/3 (or 3:2) orbital resonance, with the calculated period ratios shown above. we have also calculated the planetary equilibrium temperature (PET) in terms of the size, temperature, Albedo and distance planet to its parent star.
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