@inbook{34b26d7656d04f65b00537df0ac7d7fc,

title = "Quasinormal Families of Meromorphic Functions II",

abstract = "Let F be a quasinormal family of meromorphic functions on D, all of whose zeros are multiple, and let ϕ be a holomorphic function univalent on D. Suppose that for any f ∊ F , f′(z) ≠ ϕ′(z) for z ∊ D. Then F is quasinormal of order 1 on D. Moreover, if there exists a compact set K ⊂ D such that each f ∊ F. vanishes at two distinct points of K, then F is normal on D.",

author = "Xuecheng Pang and Shahar Nevo and Lawrence Zalcman",

note = "The S. Ya. Khavinson Memorial Volume, {\textcopyright} 2005 Birkh{\"a}user Verlag Basel/Switzerland ",

year = "2005",

doi = "10.1007/3-7643-7340-7_13",

language = "American English",

isbn = "978-3-7643-7251-4",

volume = "158",

series = "Operator Theory: Advances and Applications",

publisher = "Birkh{\"a}user",

pages = "177--189",

editor = "V.Y. Eiderman and M.V. Samokhin",

booktitle = "Selected Topics in Complex Analysis",

}