RIMS Kôkyûroku
No.1878
幾何学的関数論に関連した種々の不等式
Some inequalities concerned with the geometric function theory
RIMS 共同研究報告集
 　
2013/05/22〜2013/05/24
尾和　重義
Shigeyoshi Owa
　
目　次
　
1. RADIUS PROBLEMS FOR INVERSE FUNCTIONS CONCERNING WITH BI-UNIVALENT FUNCTIONS (Some inequalities concerned with the geometric function theory)---1
　　　　ISTANBUL KULTUR UNIVERSITY, DEPARTMENT OF MATHEMATICS AND COMPUTER SCIENCE / 近畿大学理工学部　　　DUMAN EMEL YAVUZ / 尾和 重義　(DUMAN,EMEL YAVUZ / OWA,SHIGEYOSHI)
　
2. Extensions for certain subordination relations (Some inequalities concerned with the geometric function theory)-------------------7
　　　　近畿大学理工学部　　　黒木 和雄　(Kuroki,Kazuo)
　
3. On N-Fractional Calculus of the Function $((z-b)^2-c)^{\frac{1}{3}}$ (Some inequalities concerned with the geometric function theory) ---17
　　　　関西医科大学　　　都田 艶子　(Miyakoda,Tsuyako)
　
4. The Solutions to The Homogeneous Bessel Equations by Means of The N-Fractional Calculus : The Calculus in The 21th Century : Again (Some inequalities concerned with the geometric function theory)---30
　　　　デカルト出版　　　西本 勝之　(Nishimoto,Katsuyuki)
　
5. N-Fractional Calculus of the Function $f(z)=\log((z-b)^3-c)$ and Identities (Some inequalities concerned with the geometric function theory)---49
　　　　デカルト出版 / Department of Applied Mathematics, Chung Yuan Christian University / Department of Mathematical Engineering, Taoyuan Innovation Institute of Technology　　　西本 勝之 / Lin Shy-Der / Wang Pin-Yu　(Nishimoto,Katsuyuki / Lin,Shy-Der / Wang,Pin-Yu)
　
6. Notes on a certain class of analytic functions (Some inequalities concerned with the geometric function theory)------------------67
　　　　摂南大学理工学部 / 近畿大学理工学部　　　西脇 純一 / 尾和 重義　(Nishiwaki,Junichi / Owa,Shigeyoshi)
　
7. ON SOME DIFFERENTIAL SUBORDINATIONS (Some inequalities concerned with the geometric function theory)-----------------------------74
　　　　群馬大学 / DEPARTMENT OF MATHEMATICS, RZESZOW UNIVERSITY OF TECHNOLOGY　　　布川 護 / SOKOL JANUSZ　(NUNOKAWA,MAMORU / SOKOL,JANUSZ)
　
8. ON FUNCTIONS STARLIKE IN ONE DIRECTION (Some inequalities concerned with the geometric function theory)--------------------------81
　　　　群馬大学 / DEPARTMENT OF MATHEMATICS, RZESZOW UNIVERSITY OF TECHNOLOGY　　　布川 護 / SOKOL JANUSZ　(NUNOKAWA,MAMORU / SOKOL,JANUSZ)
　
9. Univalence and starlikeness of a function defined by convolution of analytic function and hypergeometric function $_3F_2$ (Some inequalities concerned with the geometric function theory)---85
　　　　近畿大学理工学部 / 近畿大学理工学部 / 近畿大学理工学部　　　下田 穣 / 中村 弥生 / 尾和 重義　(Shimoda,Yutaka / Nakamura,Yayoi / Owa,Shigeyoshi)
　
10. Embedding $\alpha$-convex functions in the class $\mathcal{U}$ (Some inequalities concerned with the geometric function theory)---94
　　　　Ss. Cyril and Methodius University in Skopje, Faculty of Mechanical Engineering　　　Tuneski,Nikola
　
11. THE SHARP GROWTH ESTIMATE FOR $\mathcal{U}(\lambda)$ (Some inequalities concerned with the geometric function theory)----------100
　　　　山口大学工学部　　　柳原 宏　(Yanagihara,Hiroshi)