We exclude Type I blow-up, which occurs in the form of atomic concentrations of the $L^2$ norm for the solution of the 3D incompressible Euler equations. As a corollary we prove nonexistence of discretely self-similar blow-up in the energy conserving scale.
Remark on Luo-Hou's ansatz for a self-similar solution to the 3D Euler equations
Hölder regularity of the pressure for weak solutions of the 3D Euler equations in bounded domains
On the 3D Euler equations with Coriolis force in borderline Besov spaces
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