Radial symmetry and existence of nonconstant periodic singular (Delaunay-type) solutions are established for the critical fractional Hartree equation with a Riesz convolution.
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Delaunay solutions to the fractional Hartree equation with critical growth
Radial symmetry and existence of nonconstant periodic singular (Delaunay-type) solutions are established for the critical fractional Hartree equation with a Riesz convolution.