  The notion of multipliers in Hilbert space was introduced by Schatten in 1960
using orthonormal sequences and was generalized by Balazs in 2007 using Bessel
sequences. This was extended to Banach spaces by Rahimi and Balazs in 2010
using p-Bessel sequences. In this paper, we further extend this by considering
Lipschitz functions. On the way we define frames for metric spaces which
extends the notion of frames and Bessel sequences for Banach spaces. We show
that when the symbol sequence converges to zero, the multiplier is a Lipschitz
compact operator. We study how the variation of parameters in the multiplier
effects the properties of multiplier.
