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The purpose of the present paper is to introduce and study new subclasses of analytic functions which generalize the classes of Janowski functions with respect to $k$-symmetric points. We also study certain interesting properties like covering theorem, convolution condition, neighborhood results and argument theorem.
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참고문헌 (14)
참고문헌 신청
A. W. Goodman / 1957 / Univalent functions and nonanalytic curves / Proc. Amer. Math. Soc 8 : 598 ~ 601
F. Al Sarari / 2013 / A few results on functions that are Janowski star-like related to (j; k)-symmetric points / Octagon Mathematical Magazine 21 (2) : 556 ~ 563
F. Al-Sarari / 2014 / A note on Janowski functions with respect to (2j; k)-symmetric conjugate points / IOSR-JRME : 39 ~ 47
F. Al-Sarari / 2014 / Conic regions and symmetric points / Int. J. Pure. Appl. Math 97 (3) : 273 ~ 285
K. Sakaguchi / 1959 / On a certain univalent mapping / J. Math. Soc. Japan 11 (1) : 72 ~ 75
F. Al Sarari / 2013 / A few results on functions that are Janowski star-like related to (j; k)-symmetric points / Octagon Mathematical Magazine 21 (2) : 556 ~ 563
F. Al-Sarari / 2014 / A note on Janowski functions with respect to (2j; k)-symmetric conjugate points / IOSR-JRME : 39 ~ 47
F. Al-Sarari / 2014 / Conic regions and symmetric points / Int. J. Pure. Appl. Math 97 (3) : 273 ~ 285
K. Sakaguchi / 1959 / On a certain univalent mapping / J. Math. Soc. Japan 11 (1) : 72 ~ 75
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