  The aim of this paper is to apply the work of Morris on Eisenstein series
over global function fields to the study of the asymptotic behavior of the
points of bounded height on a generalized flag variety defined as the quotient
of a semi-simple algebraic group by a reduced parabolic subgroup over such a
field. The formula obtained for the height zeta function has an interpretation
similar to the one known over a number field.

Number Theory;Algebraic Geometry