  We construct generalized coherent states for the rationally extended Scarf-I
potential. Statistical and geometrical properties of these states are
investigated. Special emphasis is given to the study of spatio-temporal
properties of the coherent states via the quantum carpet structure and the
auto-correlation function. Through this study, we aim to find the signature of
the `"rationalisation" of the conventional potentials and the classical
orthogonal polynomials.
