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On Meromorphic Functions without Koebe Arcs
崔雲行 弘益大學校 1985 弘大論叢 Vol.17 No.2
Koebe arc를 갖지 않고 Nevanlinna class N에 속하는 有理型函數의 境界性質을 漸近値와 領域의 Gross 性質을 이용하여 고찰한다.
邊龍聖,洪慶和,金東奭,崔雲行 弘益大學校 1989 弘大論叢 Vol.21 No.2
The purpose of this paper is to improve General Mathematics education programs for engineering students based on an experimental study in the fall semester of 1988. Freshmen classes for General Mathematics course were divided into two groups. One of them, "Special class," was for highly motivated students and the other "Ordinary class," for less motivated students. Both classes had the same basic calculus textbooks. "Special class" students, however, had an extra textbook on elementary linear algebra. Analyzing two examinations and surveys on other university curricula, we concluded that there was no significant difference between two groups. It is suggested that one or two chapters on differential equations and elementary linear algebra should be included in the freshmen general mathematics course.
On the Asymptotic Property of Meromorphic Functions
崔雲行 弘益大學校 1992 弘大論叢 Vol.24 No.2
解析函數와 有理型函數의 漸近性質에 관한 Pommerenke, Bagemihl, Seidel 등의 결과를 필자의 연구결과로 얻은 한 정리의 특별한 경우로 재증명한다.
崔雲行 弘益大學校 科學技術硏究所 1994 科學技術硏究論文集 Vol.4 No.-
單一連結嶺域上에 정의된 解析函數와 調和函數의 最大値定理를 확장하여 境界性質硏究에 이용한다.
An Application of the Gross Domain
崔雲行 弘益大學校 科學技術硏究所 1994 科學技術硏究論文集 Vol.5 No.-
Riemann 球面上에 Gross domain을 새로히 정의하여 有理型函數의 境界性質 연구에 이용한다.
Universal Covering surface의 응용
崔雲行 弘益大學校 科學技術硏究所 1998 科學技術硏究論文集 Vol.9 No.1
An application of the universal covering surface to the study of the boundary behavior of meromorphic functions is presented.
최운행 弘益大學校 科學技術硏究所 1996 科學技術硏究論文集 Vol.7 No.1
Let f(z) be a meromorphic function in the unit disc, without Koebe arcs, which has asymptotic values on a dense set in an open arc A on the unit circle C. Then for each point t in the arc A, either f(z) has an asymptotic value at t, or every neighborhood contains non-degenerate Gross domains of f(z).
최운행 弘益大學校 科學技術硏究所 1995 科學技術硏究論文集 Vol.6 No.-
Let D be a simply connected domain which is not the whole plane, and to a boundary point of D. For a analytic function f(z) in D lim supㅣf(z)ㅣas z→to is given to terms of prime ends.