Bernoulli polynomials for a new subclass of Te-univalent functions. [PDF]
Saravanan G +6 more
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Third-order Hankel determinant sharp estimates for the inverse of complex valued holomorphic functions. [PDF]
Abbas M +3 more
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Study of quantum calculus for a new subclass of bi-univalent functions associated with the cardioid domain. [PDF]
Matarneh K +4 more
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Applications of q-Borel distribution series involving q-Gegenbauer polynomials to subclasses of bi-univalent functions. [PDF]
Al-Hawary T +5 more
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Exploring a distinct group of analytical functions linked with Bernoulli's Lemniscate using the q-derivative. [PDF]
Al-Shbeil I +3 more
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Bohr–Rogosinski Phenomenon for $$\mathcal {S}^*(\psi )$$ and $$\mathcal {C}(\psi )$$
Mediterranean Journal of Mathematics, 2021In Geometric function theory, occasionally attempts have been made to solve a particular problem for the Ma-Minda classes, S∗(ψ) and C(ψ) of univalent starlike and convex functions, respectively. Recently, a popular radius problem generally known as Bohr’
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Certain Class of Meromorphically Multivalent Functions Associated with a Linear Operator
SRI JNPG COLLEGE REVELATION A JOURNAL OF POPULAR SCIENCE, 2019In this paper we have introduced a new subclass ( , , , , , ) ,, T a c A B p m l of meromorphic p-valent functions in the punctured unit disk U*={z∈C:0 less than |z| less than 1} by sing a linear operator p m l I , , .Coefficients inequalities ...
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New Classes of Non-normalized Meromorphically Multivalent Functions
Sarajevo Journal of MathematicsMaking use of certain differential operators, this paperintroduces two new classes: $${\mathcalM}_{m,n,\delta}^{\kappa}(q;p)\;\; \; \mbox{and} \;\;\;{\mathcalSK}_{m,n, \delta}^{\kappa}(q;p)$$ which consist of non-normalized meromorphically multivalent ...
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A Special Class of Harmonic Univalent Functions
Sarajevo Journal of MathematicsWe define and investigate a special class of Salagean-type harmonic univalent functions in the open unit disk. We obtain coefficient conditions, extreme points, distortion bounds, convex combinations for the above class of harmonic univalent functions.
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