Current Topics In Analytic Function TheoryShigeyoshi Owa, Hari M Srivastava World Scientific, 1992年12月31日 - 472 頁 This volume is a collection of research-and-survey articles by eminent and active workers around the world on the various areas of current research in the theory of analytic functions.Many of these articles emerged essentially from the proceedings of, and various deliberations at, three recent conferences in Japan and Korea: An International Seminar on Current Topics in Univalent Functions and Their Applications which was held in August 1990, in conjunction with the International Congress of Mathematicians at Kyoto, at Kinki University in Osaka; An International Seminar on Univalent Functions, Fractional Calculus, and Their Applications which was held in October 1990 at Fukuoka University; and also the Japan-Korea Symposium on Univalent Functions which was held in January 1991 at Gyeongsang National University in Chinju. |
搜尋書籍內容
第 6 到 10 筆結果,共 87 筆
第 25 頁
... functions 1 — of 2 sG)=06)==-a-six; Corollaries of Theorem 4. We ... convex family. Using Theorem B (or Lemma 1), we may obtain the extreme points of TA(o). Theorem 5. The extreme points of TA(o), where A > −1 and 0 < 0 < 1, are the ...
... functions 1 — of 2 sG)=06)==-a-six; Corollaries of Theorem 4. We ... convex family. Using Theorem B (or Lemma 1), we may obtain the extreme points of TA(o). Theorem 5. The extreme points of TA(o), where A > −1 and 0 < 0 < 1, are the ...
第 28 頁
Shigeyoshi Owa, Hari M Srivastava. 6. I. S. Jack, Functions starlike and convex of order a, J. London Math. Soc. (2) 3 (1971), 469-474. 7. S. Ruscheweyh, New criteria for univalent functions, Proc. Amer. Math. Soc. 49 (1975), 109-115. 8 ...
Shigeyoshi Owa, Hari M Srivastava. 6. I. S. Jack, Functions starlike and convex of order a, J. London Math. Soc. (2) 3 (1971), 469-474. 7. S. Ruscheweyh, New criteria for univalent functions, Proc. Amer. Math. Soc. 49 (1975), 109-115. 8 ...
第 29 頁
... convex and starlike univalent functions with real coefficients, respectively. These are two subclasses of the class .SR of equally normalized univalent functions with real coefficients that are defined via VR, the class of positive real ...
... convex and starlike univalent functions with real coefficients, respectively. These are two subclasses of the class .SR of equally normalized univalent functions with real coefficients that are defined via VR, the class of positive real ...
第 30 頁
... function that is a linear combination of n extreme points of 7>R. The corresponding problem for CR is more involved. First, from Lewandowski's construction of close-to-convex functions from starlike functions [3, p. 52] we see that 00 f ...
... function that is a linear combination of n extreme points of 7>R. The corresponding problem for CR is more involved. First, from Lewandowski's construction of close-to-convex functions from starlike functions [3, p. 52] we see that 00 f ...
第 31 頁
... convex combinations of two extreme points of PR. Therefore, an extremal function for this functional has the form r(z) = Ap,(2) + (1 – A)p(z), 0 < As 1 and As + (1 – A)t = y , where p, and p, are defined in (1.1). Hence, we ought to ...
... convex combinations of two extreme points of PR. Therefore, an extremal function for this functional has the form r(z) = Ap,(2) + (1 – A)p(z), 0 < As 1 and As + (1 – A)t = y , where p, and p, are defined in (1.1). Hence, we ought to ...
常見字詞
Amer analytic functions Bergman spaces bounded class of functions close-to-convex completes the proof complex plane convex functions convex sets Corollary defined denote the class Department of Mathematics derivative differential equation domains of univalence entire function euclidean extremal functions Fatou set Fractional Calculus function f(z functions with negative given H. M. Srivastava half-plane Hence holomorphic functions hyperbolic hypergeometric functions implies integral operator Julia set Lemma Little Picard Theorem locally schlicht logharmonic mapping Math meromorphic functions normal Nunokawa obtain p-valently starlike P. T. Mocanu problem Proc proof of Theorem properties radius Re(z real number Remark Rep(z result is sharp Ruscheweyh Saigo sharp for functions spherical linear invariance spherically convex starlike and convex starlike functions strictly increasing subclass Suppose TA(o unit disk Univ univalence for F(K univalent functions zero divisor zero set