In this paper, we introduce Jungck-Kirk-multistep
and Jungck-Kirk-multistep-SP iterative schemes and use their
strong convergences to approximate the common fixed point of
nonself operators in a normed linear Space. The Jungck-Kirk-
Noor, Jungck-Kirk-SP, Jungck-Kirk-Ishikawa, Jungck-Kirk-Mann
and Jungck-Kirk iterative schemes follow our results as corollar-
ies. We also study and prove stability results of these schemes
in a normed linear space. Our results generalize and unify most
approximation and stability results in the literature
