We study a general nonlinear elliptic equation in the Orlicz setting with data not belonging to the dual of the energy space. We provide several Lorentz-type and Morrey-type estimates for the gradients of solutions under various conditions on the data.
Scattering Theory in the Energy Space for a Class of Hartree Equations
Well-posedness and scattering for NLS on $\R^d\times \T $ in the energy space
A note on the inviscid limit of the Benjamin-Ono-Burgers equation in the energy space
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