  In frame theory literature, there are several generalizations of frame,
K-fusion frame presents a flavour of one such generalization, basically it is
an intertwined replica of K-frame and fusion frame. K-fusion frames come
naturally (having significant applications) when one needs to reconstruct
functions (signals) from a large data in the range of a bounded linear
operator. Getting inspiration from the concept of weaving frames in Hilbert
space, we study the weaving form of K-fusion frames which have significant
applications in wireless sensor networks. This article produces various
characterizations of weaving K-fusion frames in different spaces. Furthermore,
Paley-Wiener type perturbation and conditions on erasure of frame components
have been assembled to scrutinize wovenness of the same.
