参考文献/References:
[1] PAVLOVIC M. Boundary correspondence under harmonic quasiconformal homeomorphisma of the unit disk [J]. Ann Acad Sci Fenn (Series A1):Math, 2002(2):365-372.
[2] KALAJ D. Quasiconformal harmonic functions between convex domains [J]. Publications De L’Institut Mathématique, 2004, (90):3-20.doi:10.2298/PIM0476003K.
[3] PARTYKA D, SAKAN K. On an asymptotically sharp variant of Heinz’s inequality [J]. Ann Acad Sci Fenn (Series A1):Math, 2005(1):167-182.
[4] PARTYKA D, SAKAN K. On bi-lipschitz type inequalitites for quasiconformal harmonic mappings [J]. Ann Acad Sci Fenn (Series A1):Math, 2007(2):579-594.
[5] BEUELING A L, AHLFORS V. The boundary correspondence under quasiconformal mapping [J]. Acta Mathematica, 1956(1):124-142.
[6] LETHO O. Univalent functions and teichmuller spaces [M]. New York:springer-verlag, 1987.
[7] CLUNIE J, SHEILl-SMALL T. Harmonic univalent functions [J]. Ann Acad Sci Fenn (Series A1):Math, 1984(1):3-25.
[8] 吴瑞溢, 黄心中. Salagean类单叶调和函数的特征 [J]. 华侨大学学报（自然科学版）, 2008(2):308-311.
[9] 韩雪, 黄心中. 两类单叶调和函数的偏差估计 [J]. 华侨大学学报(自然科学版), 2008(4):618-621.
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