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Third Hankel determinant for a subclass of convex functions associated with a domain bounded by an epicycloid
by
Nithiyanandham, E. K.
, Srutha Keerthi, B.
in
Analysis
/ Applications of Mathematics
/ Convex analysis
/ Convex function
/ Cusps
/ Epicycloids
/ Hankel determinant
/ Hypotheses
/ Inequality
/ Leaf domain
/ Mathematics
/ Mathematics and Statistics
/ Univalent function
/ Upper bounds
2025
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Third Hankel determinant for a subclass of convex functions associated with a domain bounded by an epicycloid
by
Nithiyanandham, E. K.
, Srutha Keerthi, B.
in
Analysis
/ Applications of Mathematics
/ Convex analysis
/ Convex function
/ Cusps
/ Epicycloids
/ Hankel determinant
/ Hypotheses
/ Inequality
/ Leaf domain
/ Mathematics
/ Mathematics and Statistics
/ Univalent function
/ Upper bounds
2025
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Do you wish to request the book?
Third Hankel determinant for a subclass of convex functions associated with a domain bounded by an epicycloid
by
Nithiyanandham, E. K.
, Srutha Keerthi, B.
in
Analysis
/ Applications of Mathematics
/ Convex analysis
/ Convex function
/ Cusps
/ Epicycloids
/ Hankel determinant
/ Hypotheses
/ Inequality
/ Leaf domain
/ Mathematics
/ Mathematics and Statistics
/ Univalent function
/ Upper bounds
2025
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Third Hankel determinant for a subclass of convex functions associated with a domain bounded by an epicycloid
Journal Article
Third Hankel determinant for a subclass of convex functions associated with a domain bounded by an epicycloid
2025
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Overview
In the current study, we investigate a subclass of convex functions, denoted by
K
n
−
1
,
L
, associated with a domain bounded by an epicycloid with
n
−
1
cusps. The primary objective is to derive sharp bounds for the coefficient bounds, the Fekete–Szegö inequality, and the second Hankel determinant, as well as to establish an upper bound for the third Hankel determinant for this newly introduced class.
Publisher
Springer International Publishing,Springer Nature B.V,SpringerOpen
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