  We introduce two kinds of multiple little q-Jacobi polynomials by imposing
orthogonality conditions with respect to r discrete little q-Jacobi measures on
the exponential lattice q^k (k=0,1,2,3,...), where 0 < q < 1. We show that
these multiple little q-Jacobi polynomials have useful q-difference properties,
such as a Rodrigues formula (consisting of a product of r difference
operators). Some properties of the zeros of these polynomials and some
asymptotic properties will be given as well.
