Static effects of differential rotation on Jupiter’s shape, gravity field, and interior structure

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Table 2

Jupiter’s gravity harmonics J_2i, decomposed into the dynamic and static parts, $Δ J_{2 i}^{dyn.}$ $Mathematical equation: $\[\Delta J_{2 i}^{\text {dyn.}}\]$$ and $J_{2 i}^{static}$ $Mathematical equation: $\[J_{2 i}^{\text {static}}\]$$ .

Parameter	$J_{2 i}^{Juno}$ $Mathematical equation: $\[J_{2 i}^{\text {Juno}}\]$$ Durante et al. (2020)	$Δ J_{2 i}^{dyn.}$ $Mathematical equation: $\[\Delta J_{2 i}^{\text {dyn.}}\]$$ Miguel et al. (2022)	$J_{2 i}^{static}$ $Mathematical equation: $\[J_{2 i}^{\text {static}}\]$$
J₂ × 10⁶	14696.5735 ± 0.0017	1.039 ± 0.354	14695.5345 ± 0.3557
J₄ × 10⁶	−586.6085 ± 0.0024	−0.076 ± 0.083	−586.5325 ± 0.0854
J₆ × 10⁶	34.2007 ± 0.0067	0.016 ± 0.076	34.1847 ± 0.0827
J₈ × 10⁶	−2.422 ± 0.021	0.053 ± 0.062	−2.4750 ± 0.0830
J₁₀ × 10⁶	0.181 ± 0.065	−0.080 ± 0.042	0.2610 ± 0.1070

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