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Inclusion Relations for Dini Functions Involving Certain Conic Domains
- Khan, B.;
- Khan, S.;
- Ro, J.-S.;
- Araci, S.;
- Khan, N.;
- 외 1명
WEB OF SCIENCE
2SCOPUS
2초록
In recent years, special functions such as Bessel functions have been widely used in many areas of mathematics and physics. We are essentially motivated by the recent development; in our present investigation, we make use of certain conic domains and define a new class of analytic functions associated with the Dini functions. We derive inclusion relationships and certain integral preserving properties. By applying the Bernardi-Libera-Livingston integral operator, we obtain some remarkable applications of our main results. Finally, in the concluding section, we recall the attention of curious readers to studying the q-generalizations of the results presented in this paper. Furthermore, based on the suggested extension, the (p, q)-extension will be a relatively minor and unimportant change, as the new parameter p is redundant.
키워드
- 제목
- Inclusion Relations for Dini Functions Involving Certain Conic Domains
- 저자
- Khan, B.; Khan, S.; Ro, J.-S.; Araci, S.; Khan, N.; Khan, N.
- 발행일
- 2022-02
- 유형
- Article
- 저널명
- Fractal and Fractional
- 권
- 6
- 호
- 2
- 언어
- ENG
- 출판사
- MDPI
- 발행국가
- 스위스
- ISSN
- E 2504-3110
P 2504-3110