and the flyby anomaly, which have been detected earlier in spacecraft flybys of the Earth. Some models have suggested that the Earth’s gravitational field is distorted by an unknown extra term, not taken into account in General Relativity, and that this can be interpreted as a force field with a range of a few hundred kms [@Acedo2017two]. In the model by Acedo and Bel [@Acedo2015; @Acedo2017three] an anomalous azimuthal component of the gravity acceleration is proposed. The magnitude of this extra acceleration is given by: $$\label{Bel}
\delta a=\displaystyle\frac{\mu}{r^2} \, \displaystyle\frac{\Omega R}{c} \; ,$$ where $\mu$, $R$ are the mass constant and radius of the planet, $\Omega$ is the angular velocity with respect to the fixed stars and $r$ the distance of the spacecraft to the center. It was shown that this model yields a qualitative agreement with the measured anomalies in several flybys of the Earth [@Acedo2015]. If we apply this expression to the case of Jupiter, by taking into account that $r \simeq R = 71492$ km at the perijove and that the Jupiter’s angular velocity is $\Omega=2 \pi/T$, $T=9.9259$ hours [@Jupiterfacts], we get $\delta a=1.0396$ mm$/$s$^2$. This agrees with the order of magnitude of the peaks in the 