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1
On the logarithmic coefficients for some classes defined by subordination
Published 2023-07-01Subjects: Get full text
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2
Logarithmic Coefficients for Some Classes Defined by Subordination
Published 2023-03-01Subjects: Get full text
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3
Subclasses of Analytic Functions Subordinated to the Four-Leaf Function
Published 2024-02-01Subjects: Get full text
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4
Subordinations and Norm Estimates for Functions Associated with Ma-Minda Subclasses
Published 2022-08-01Subjects: Get full text
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5
Properties of <i>λ</i>-Pseudo-Starlike Functions of Complex Order Defined by Subordination
Published 2021-05-01Subjects: Get full text
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6
Logarithmic Coefficients Inequality for the Family of Functions Convex in One Direction
Published 2023-05-01Subjects: Get full text
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7
A Differential Operator Associated with <i>q</i>-Raina Function
Published 2022-07-01Subjects: Get full text
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8
Coefficient Bounds for Some Families of Bi-Univalent Functions with Missing Coefficients
Published 2023-11-01Subjects: Get full text
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9
Fekete–Szegő and Zalcman Functional Estimates for Subclasses of Alpha-Convex Functions Related to Trigonometric Functions
Published 2024-01-01Subjects: Get full text
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10
Fekete-Szegő inequalities for certain class of analytic functions connected with q-analogue of Bessel function
Published 2019-11-01Subjects: Get full text
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11
Subclasses of Yamakawa-Type Bi-Starlike Functions Associated with Gegenbauer Polynomials
Published 2022-02-01Subjects: Get full text
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12
Initial Coefficient Bounds for Bi-Univalent Functions Related to Gregory Coefficients
Published 2023-06-01Subjects: Get full text
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13
Some Subclasses of Spirallike Multivalent Functions Associated with a Differential Operator
Published 2022-08-01Subjects: Get full text
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14
Subclasses of Multivalent Analytic Functions Associated with a <i>q</i>-Difference Operator
Published 2020-12-01“…The methods used for the proof of our results are special tools of the differential subordination theory of one-variable functions.…”
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15
Hankel Determinants for New Subclasses of Analytic Functions Related to a Shell Shaped Region
Published 2020-06-01“…Using the operator <inline-formula> <math display="inline"> <semantics> <msubsup> <mi mathvariant="script">L</mi> <mi>c</mi> <mi>a</mi> </msubsup> </semantics> </math> </inline-formula> defined by Carlson and Shaffer, we defined a new subclass of analytic functions <inline-formula> <math display="inline"> <semantics> <mrow> <msubsup> <mi mathvariant="script">ML</mi> <mi>c</mi> <mi>a</mi> </msubsup> <mrow> <mo>(</mo> <mi>λ</mi> <mo>;</mo> <mi>ψ</mi> <mo>)</mo> </mrow> </mrow> </semantics> </math> </inline-formula> defined by a subordination relation to the <i>shell shaped function</i><inline-formula> <math display="inline"> <semantics> <mrow> <mi>ψ</mi> <mrow> <mo>(</mo> <mi>z</mi> <mo>)</mo> </mrow> <mo>=</mo> <mi>z</mi> <mo>+</mo> <msqrt> <mrow> <mn>1</mn> <mo>+</mo> <msup> <mi>z</mi> <mn>2</mn> </msup> </mrow> </msqrt> </mrow> </semantics> </math> </inline-formula>. …”
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