SOME CONDITIONS FOR UNIVALENCE DEFINED BY RUSCHEWEYH'S DERIVATIVE
スポンサーリンク
概要
- 論文の詳細を見る
For a function ＄ f(z)=z+a_{2}z^{2}+￥cdots＄ analytic in the unit disc we give certain criteria for univalence in terms of ＄(D^{n}f(z))/z＄ , where ＄D^{n}f＄ denotes the Ruscheweyh derivative.
- Yokohama City University and Yokohama National Universityの論文
- 1995-00-00
Yokohama City University and Yokohama National University | 論文
- UNIVERSAL SPACES FOR ZERO-DIMENSIONAL CLOSED IMAGES OF METRIC SPACES : dedicate to my mother on her 77th birthday
- A TOPOLOGICAL APPROACH TO THE NIELSEN'S REALIZATION PROBLEM FOR HAKEN 3-MANIFOLDS
- ON A CERTAIN CLASS OF FUNCTIONS OF BOUNDED BOUNDARY ROTATION
- ON THE SWITCHBACK VERTION OF JOSEPHUS PROBLEM
- ON EXISTENCE OF SOLUTIONS FOR THE UNILATERAL PROBLEM ASSOCIATED TO THE DEGENERATE KIRCHHOFF EQUATIONS