On the Classical Paranormed Sequence Spaces and Related Duals over the Non-Newtonian Complex Field

The studies on sequence spaces were extended by using the notion of associated multiplier sequences. a multiplier sequence can be used to accelerate the convergence of the sequences in some spaces. in some sense,it can be viewed as a catalyst,which is used to accelerate the process of chemical reaction. sometimes the associated multiplier sequence delays the rate of convergence of a sequence. in the present paper,the classical paranormed sequence spaces have been introduced and proved that the spaces are ∗-complete. by using the notion of multiplier sequence,the -,β-,and γ-duals of certain paranormed spaces have been computed and their basis has been constructed. © 2015 uʇur kadak et al.