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In this paper, we determine the upper and lower bounds for the norm of lower triangular matrix operators on Ces\`{a}ro weighted $(p,v)-$fractional difference sequence spaces of modulus functions. We consider the matrix operators acting between $\ell_{p}(w)$ and $C_{p}(v,\omega,\\\Delta^{(\eta,\ell)},\mathcal{F})$ and identify their bounds and vice-versa. We also investigate the same characteristics for N\"{o}rlund and weighted mean matrix operators.