A smooth differential form \(\omega\) is closed, iff
\begin{equation*} d\omega=0, \end{equation*}where \(d\omega\) denotes the exterior derivative of \(\omega\).
Remark
- Due to (0x66d57949) the definition coincide with the definition for covector fields.
- Since \(d\circ d=0\), exact forms are closed.