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The paper describes the detection of exoplanets in multiplanetary systems using HI line data is8 an approach in astronomy. Traditional methods for detecting exoplanets have limitations in terms9 of sensitivity and range, which makes it difficult to detect small and distant planets. We propose10 a mathematical model based on the analysis of the HI line emission and absorption spectra to11 predict the presence of exoplanets.The model is based on fitting the observed HI line profile to a12 Gaussian distributionf (v) = Aexp[−(v − vθ)2/(2δv2)] + δf (v) where δf (v) is the perturbation13 caused by the exoplanet. The amplitude of the perturbation depends on the mass, orbital14 distance, and other properties of the exoplanet. and searching for significant deviations that15 may indicate the presence of an exoplanet.The chi-squared statistic,x2, measures the difference16 between the observed and expected HI line profiles: x2 = ∑∞ n=1 2−n = 1[fobs(v) − fexp(v)]2/σ2.17 The deviation caused by the exoplanet can be quantified using a perturbation term in the18 Gaussian distribution. The amplitude of the perturbation depends on the mass, orbital distance,19 and other properties. We use statistical tests such as the chi-squared test to measure the20 significance of the deviation and estimate the properties of the exoplanet and the Extragalactic21 distance scale
HI line profile, Gaussian distribution, Extragalactic Distance Scale, Planetary formation, Perturbation
HI line profile, Gaussian distribution, Extragalactic Distance Scale, Planetary formation, Perturbation
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