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We study the fractional Schr\"odinger equations in $\mathbb R^{1+d}, d \geq3$ of order ${d}/({d-1}) < \al < 2$. Under the angular regularity assumption weprove linear and nonlinear profile decompositions which extend the previousresults \cite{chkl2} to data without radial assumption. As applications we showblowup phenomena of solutions to mass-critical fractional Hartree equations.

Profile decompositions of fractional Schr\"odinger equations with angularly regular data