摘要
Let A be a class of functions f(z) of the form f(z) = z + Sigma(infinity)(n=2) a(n)z(n) (0.1) which are analytic in the open unit disk U. By means of the Dziok-Srivastava operator, we introduce a new subclass S'(m) (alpha(1), alpha, mu) (l <= m + 1, l, m is an element of N boolean OR {0}, -pi/2 < alpha < pi/2, mu > - cos alpha) of A. In particular, S-0(1) (2, 0, 0) coincides with the class of uniformly convex functions introduced by Goodman. The order of starlikeness and the radius of alpha-spirallikeness of order beta (beta < 1) are computed. Inclusion relations and convolution properties for the class S'(m) (alpha(1), alpha, mu) are obtained. A special member of S'(m) (alpha(1), alpha, mu) is also given. The results presented here not only generalize the corresponding known results, but also give rise to several other new results.