``Complex tangential curves of constant curvature in the unit ball of C^2
                        and homogeneous polynomials''

                     A. Iordan, Universite' Paris VI (France)

ABSTRACT: We prove that a non-constant homogeneous polynomial P on C^2 having the property: P=1
 on a complex-tangential real analytic curve of the boundary of the unit ball
 reduces to a monomial by a unitary change of variables.
 This is a positive answer to conjectures of H.O.Kim.