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Let Ω be the bounded starlike circular domain. In this paper, we obtain the sharp bounds for the Fekete-Szegö functional |A3 − μA2| of the class A S ∗ α (Ω) of almost starlike mappings of order α in Cn (n 2) , where μ ∈ R , and A2 , A3 are the first two coefficients of the homogeneous expansion of mappings f ∈ A S ∗ α (Ω) . Our results can be regarded as the extensions of corresponding works from the case in one dimension to the case in higher dimensions. Mathematics subject classification (2010): 32H02, 30C45.

Sharp coefficients bounds for class of almost starlike mappings of order α in ℂ^n