On the Chebyshev coefficients for a general subclass of univalent functions
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Publication:4633379
DOI10.3906/MAT-1510-53zbMath1424.30024OpenAlexW2950487778WikidataQ127712414 ScholiaQ127712414MaRDI QIDQ4633379
Şahsene Altınkaya, Sibel Yalçin Karpuzoǧullari
Publication date: 2 May 2019
Published in: TURKISH JOURNAL OF MATHEMATICS (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.3906/mat-1510-53
Special classes of univalent and multivalent functions of one complex variable (starlike, convex, bounded rotation, etc.) (30C45) Coefficient problems for univalent and multivalent functions of one complex variable (30C50)
Related Items (8)
Univalent functions by means of Chebyshev polynomials ⋮ On the Chebyshev polynomial for a certain class of analytic univalent functions ⋮ Coefficient estimates and Fekete-Szegö inequality for a class of analytic functions satisfying subordinate condition associated with Chebyshev polynomials ⋮ Fekete-Szegö problem for a new subclass of analytic functions satisfyingsubordinate condition associated with Chebyshev polynomials ⋮ Horadam polynomials and a class of biunivalent functions defined by Ruscheweyh operator ⋮ Coefficient bounds for a subclass of univalent functions of complex order associated with Chebyshev polynomials defined by \(q\)-derivative operator ⋮ Fekete-Szegö problem for a subclass of analytic functions associated with Chebyshev polynomials ⋮ Horadam polynomials and their applications tonew family of bi-univalent functions with respect to symmetric conjugate points
Cites Work
- Fekete-Szegö problem for certain classes of Ma-Minda bi-univalent functions
- Fekete-Szegő problem for subclasses of analytic functions defined by Komatu integral operator
- Fekete-Szegő inequalities for classes of bi-univalent functions defined by subordination
- Application of Chebyshev polynomials to classes of analytic functions
- On the Fekete-Szegő problem for classes of bi-univalent functions
- The first and second kind chebyshev coefficients of the moments for the general order derivative on an infinitely differentiable function
- Chebyshev Polynomial Approximations for the L-Membrane Eigenvalue Problem
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