摘要:For a harmonic function h(z) = f(z) + g(z) in the open unit disk U with holomorphic functions f(z) and g(z) satisfying g ′ (z) = z n−1 f ′ (z) (n = 2,3,4,···), a sufficient condition on f(z) for h(z) to be univalent in U and the image of U by h(z) to be a hypocycloid of n + 1 cusps are discussed.