  We study some stronger forms of sensitivity, namely, F-sensitivity and weakly
F-sensitivity for non-autonomous discrete dynamical systems. We obtain a
condition under which these two forms of sensitivity are equivalent. We also
justify the difference between F-sensitivity and some other stronger forms of
sensitivity through examples. We explore the relation between the F-sensitivity
of the non-autonomous system (X, f1;infinity) and autonomous system (X, f),
where fn is a sequence of continuous functions converging uniformly to f. We
also study the F-sensitivity of a non-autonomous system (X, f1;infinity),
generated by a finite family of maps F = f1, f2, : : : , fk and give an example
showing that such non-autonomous systems can be F-sensitive, even when none of
the maps in the family F is F-sensitive.
