  Weaving frames have potential applications in wireless sensor networks that
require distributed processing of signal under different frames. In this paper,
we study some new properties of weaving generalized frames (or $g$-frames) and
weaving generalized orthonormal bases (or $g$-orthonormal bases). It is shown
that a $g$-frame and its dual $g$-frame are woven. The inter-relation of
optimal $g$-frame bounds and optimal universal $g$-frame bounds is studied.
Further, we present a characterization of weaving $g$-frames. Illustrations are
given to show the difference in properties of weaving generalized Riesz bases
and weaving Riesz bases.
