  In recent work by Isett (arXiv:1211.4065), and later by Buckmaster, De
Lellis, Isett and Sz\'ekelyhidi Jr. (arXiv:1302.2815), iterative schemes where
presented for constructing solutions belonging to the H\"older class
$C^{1/5-\epsilon}$ of the 3D incompressible Euler equations which do not
conserve energy. The cited work is partially motivated by a conjecture of Lars
Onsager in 1949 relating to the existence of $C^{1/3-\epsilon}$ solutions to
the Euler equations which dissipate energy. In this note we show how the later
scheme can be adapted in order to prove the existence of non-trivial H\"older
continuous solutions which for almost every time belong to the critical Onsager
H\"older regularity $C^{1/3-\epsilon}$ and have compact temporal support.
