  In a separable Hilbert space $\mathcal H$, two frames $\{f_i\}_{i \in I}$ and
$\{g_i\}_{i \in I}$ are said to be woven if there are constants $0<A \leq B$ so
that for every $\sigma \subset I$, $\{f_i\}_{i \in \sigma} \cup \{g_i\}_{i \in
\sigma ^c}$ forms a frame for $\mathcal H$ with the universal bounds $A, B$.
This article provides methods of constructing woven frames. In particular,
bounded linear operators are used to create woven frames from a given frame.
Several examples are discussed to validate the results. Moreover, the notion of
woven frame sequences is introduced and characterized.
