[1] Yi Hongxun, Yang C C. Theory of the uniqueness of meromorphic functions (in Chinese). Beijing: Science Press, 1995
[2] Laine I. Nevanlinna theory and complex differential equations. Berlin: Walter de Gruyter, 1993
[3] Bank S, Kaufman R. On meromorphic solutions of first-order differential equations. Comment Math Helv, 1976, 51: 289–299
[4] Barsegian G. Estimates of derivatives of meromorphic functions on set of a-points. J London Math Soc, 1986, 34(2): 534–540
[5] Gol’dberg A A. On single-valued solutions of algebraic differential equations. Ukrain Mat Zh, 1956, 8: 254–261
[6] Hayman W K. The growth of solutions of algebraic differential equations. Rend Mat Acc Lincei, 1996, 7: 67–73
[7] Bergweiler W. On a theorem of Gol’dberg concerning meromorphic solutions of algebraic differential equa-tions. Complex Variables, 1998, 37: 93–96
[8] Frank G, Wang Yuefei. On the meromorphic solutions of algebraic differential equations. Analysis, 1998, 18: 49–54
[9] Zalcman L. Normal families:New perspectives. Bull Amer Math Soc, 1998, 35: 215–230
[10] Korhonen R. Meromorphic solutions of differential and difference equations with deficiencies [Ph D Thesis]. Helsinki: Ann Acad Sci Fenn, 2002: 129
[11] Gao Lingyun. The growth of solutions of systems of complex nonlinear algebraic differential equations. Acta Mathematica Scientia, 2010, 30B(3): 932–938
[12] Gao Lingyun. Systems of complex difference equations of Malmquist type. Acta Mathematica Sinica, 2012, 55(2): 293–300
[13] Gao Lingyun. On meromorphic solutions of a type of system of composite functional equations. Acta Mathematica Scientia, 2012, 32B(2): 800–806
[14] Chiang YM, Feng S J. On the growth of logarithmic diffrences, diffrence quo-tients and logarithmic deriva-tives of meromorphic functions. Trans Amer Math Soc, 2009, 361: 3767–3791 |