Discrete energy bands in Juno's particle data near Jupiter's moons are reinterpreted as absorption gaps, caused by the moons swallowing particles, not by resonant wave acceleration.
The stability for the Cauchy problem for elliptic equations
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abstract
We discuss the ill-posed Cauchy problem for elliptic equations, which is pervasive in inverse boundary value problems modeled by elliptic equations. We provide essentially optimal stability results, in wide generality and under substantially minimal assumptions. As a general scheme in our arguments, we show that all such stability results can be derived by the use of a single building brick, the three-spheres inequality.
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Revisit of discrete energy bands in Galilean moon's footprint tails: remote signals of particle absorption
Discrete energy bands in Juno's particle data near Jupiter's moons are reinterpreted as absorption gaps, caused by the moons swallowing particles, not by resonant wave acceleration.