Elementary proofs of local energy conservation are obtained for bounded weak Euler solutions with measure first derivatives or vorticity, avoiding convolution kernel choices by using the Euler nonlinearity.
Shnirelman,Weak solutions with decreasing energy of incompressible Euler equations, Comm
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Fine dissipative properties of Euler solutions with measure first derivatives
Elementary proofs of local energy conservation are obtained for bounded weak Euler solutions with measure first derivatives or vorticity, avoiding convolution kernel choices by using the Euler nonlinearity.