No.1579
幾何学的単葉関数論の研究
Study on Geometric Univalent Function Theory
RIMS 共同研究報告集
 
2007/05/16〜2007/05/18
尾和 重義
Shigeyoshi Owa
 
目 次
 
1. A CLASS OF DOUBLE SUBORDINATION-PRESERVING INTEGRAL OPERATORS FOR MULTIVALENT FUNCTIONS(Study on Geometric Univalent Function Theory)---1
    Department of Applied Mathematics, Pukyong National University / Department of Mathematics, Kinki University   CHO, NAK EUN / OWA, SHIGEYOSHI
 
2. Coefficient conditions for certain univalent functions(Study on Geometric Univalent Function Theory)-----------------------------17
    Department of Mathematics, Kinki University / Department of Mathematics, Kinki University   Hayami, Toshio / Owa, Shigeyoshi
 
3. Some subordination criteria for analytic functions(Study on Geometric Univalent Function Theory)---------------------------------25
    Department of Mathematics, Kinki University / Department of Mathematics, Kinki University   Kuroki, Kazuo / Owa, Shigeyoshi
 
4. CERTAIN SUBCLASSES OF MULTIVALENT FUNCTIONS(Study on Geometric Univalent Function Theory)----------------------------------------37
    Department of Mathematics, Kyungsung University / Department of Mathematics, Kyungsung University   KWON, OH SANG / PARK, BYUNG GU
 
5. N-Fractional Calculus of Some Algebraic Functions(Study on Geometric Univalent Function Theory)----------------------------------50
    Department of Information and Physical Science, Graduate School of Information Science and Technology, Osaka University   Miyakoda, Tsuyako
 
6. N-Fractional Calculus of Some Functions Which Include A Root Sign(Study on Geometric Univalent Function Theory)------------------66
    Institute for Applied Mathematics, Descartes Press Co.   Nishimoto, Katsuyuki
 
7. N-Fractional Calculus of Some Multi-Powers Functions(Study on Geometric Univalent Function Theory)-------------------------------79
    Institute for Applied Mathematics, Descartes Press Co.   Nishimoto, Katsuyuki
 
8. Convolutions and Holder inequality for certain analytic functions(Study on Geometric Univalent Function Theory)------------------88
    Department of Mathematics, Kinki University / Department of Mathematics, Kinki University / Department of Mathematics and Statistics, University of Victoria   Nishiwaki, Junichi / Owa, Shigeyoshi / Srivastava, H.M.
 
9. On two sufficient conditions for univalency of real coefficient functions(Study on Geometric Univalent Function Theory)----------98
    Emeritus Professor of University of Gunma   Nunokawa, Mamoru
 
10. Geometric properties of certain analytic functions with real coefficients(Study on Geometric Univalent Function Theory)--------101
    Deppertment[Department] of Mathematics, Gunma National College of Technology   Saitoh, Hitoshi
 
11. A NOTE ON GAMMA FUNCTIONS(Study on Geometric Univalent Function Theory)--------------------------------------------------------110
    茨城大学   高野 勝男 (Takano, Katsuo)