A criterion for univalent meromorphic functions
Let D = {z ? C,|z| < 1} and A(p) be the set of meromorphic functions in D possessing only simple pole at the point p with p ? (0,1). The aim of this paper is to give a criterion by mean of conditions on the parameters ?,? ? C, ? > 0 and g ? A(p) for functions in the class denoted P ?,?,h(p; ?) of functions f ? A(p) satisfying a differential Inequality of the form |?(z/f(z))" + ?(z/g(z))"|? ??, z ? D to be univalent in the disc D, where ? = (1-p/1+p)2.