Finite-time Type-I blowup is proven for 3D incompressible Euler equations with initial data in C^{1,α} (α < 1/3) in the axisymmetric no-swirl class, using a Lagrangian clock-and-strain framework that yields explicit blowup rates.
On the stability of self-similar blow-up forC 1,α solutions to the incompressible Euler equations onR 3,
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Incompressible Euler Blowup at the $C^{1,\frac{1}{3}}$ Threshold
Finite-time Type-I blowup is proven for 3D incompressible Euler equations with initial data in C^{1,α} (α < 1/3) in the axisymmetric no-swirl class, using a Lagrangian clock-and-strain framework that yields explicit blowup rates.