  In this paper, we show that small spherical soap bubbles in irreducible
simply connected symmetric spaces of rank greater than one are constructed from
the limits of a certain kind of modified mean curvature flows starting from
small spheres in the Euclidean space of dimension equal to the rank of the
symmetric space, where we note that the small spherical soap bubbles are
invariant under the isotropy subgroup action of the isometry group of the
symmetric space. Furthermore, we investigate the shape and the mean curvature
of the small spherical soap bubbles.
