N-Fractional Calculus of the Function $f(z)=\log((z-b)^3-c)$ and Identities (Some inequalities concerned with the geometric function theory)

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概要

• 論文の詳細を見る

著者

• 西本 勝之

  デカルト出版

• Wang Pin-yu

  Department Of Mechanical Engineering Nanya Institute Of Technology

• Lin Shy-der

  Department Of Applied Mathematics Chung Yuan Christian Uinversity

関連論文

• N-Fractional Calculus of Some Irrational Functions (Study on Non-Analytic and Univalent Functions and Applications)
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• Production of Some Fractional Differintegral Equations in N-Fractional Calculus (Extensions of the historical calculus transforms in the geometric function theory)
• N-Fractional Calculus Operator Method to Some Second Order homogeneous Euler's Equation (Applications of convolutions in geometric function theory)
• N-Fractional Calculus of Some Logarithmic Functions and Some Identities (Applications of convolutions in geometric function theory)
• Solutions to The Nonhomogeneous Associated Laguerre's Equaiton by Means of N-Fractional Calculus Operator (Applications of convolutions in geometric function theory)
• N- Fractional Calculus and $n(\in Z^+)th$ Derivatives of Some Logarithmic Functions (Study on Non-Analytic and Univalent Functions and Applications)
• Some Doubly Infinite Mixed Infinite Sums derived from The N-Fractional Calculus of A Logarithmic Function(With Some Examinations) (単葉関数論における係数不等式とその周辺 短期共同研究報告集)
• Some Doubly Infinite, Finite and Mixed Infinite Sums derived from the N-Fractional Calculus of A Power Function(With Some Examinations) (単葉関数論における係数不等式とその周辺 短期共同研究報告集)
• Some Infinite (Singly, Doubly and Triply) Sums (Study on Applications for Fractional Calculus Operators in Univalent Function Theory)
• Solutions to a Nearly Simple Harmonic Vibration Equation by Means of N-Fractional Calculus (Study on Applications for Fractional Calculus Operators in Univalent Function Theory)
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• Fractional Calculus Method to a Generalized Linear Second Order (Nonhomogeneous and Homogeneous) Ordinary Differential Equation of Fuchs Type
• On the Infinite Sums 〓(n-1)!2n-1/〓(2k+3) and 〓(n-1)!(n+1)2n-1/〓(2k+3)--A serendipity in franctional calculus
• On Infinite Sum Rm,β=(-1)m〓(-1)k・(m+k-1)!/(m-1)!k・Г(-m-k-β)/Г(-β)--Serendipity in Fractional Calculus
• Generalization of Some of Nishimoto′s Differential Equations-2-
• Generalization of Some of Nishimoto′s Differential Equations-1-
• Fractional Calculus Method to a Fourth Order Linear Ordinary Differential Equation of Fuchs Type
• Solutions to The Nonhomogeneous Chebyshev's Equation by Means of N-Fractional Calculus Operator (Conditions for Univalency of Functions and Applications)
• Solutions to The Homogeneous Chebyshev's Equation by Means of N-Fractional Calculus Operator (Conditions for Univalency of Functions and Applications)
• An Application of Franctional Calculus to a Partial Differential Equation of the Second Order
• The Solutions to The Radial Schrodinger Equation of The Hydrogen Atom by Means of N-Fractional Calculus Operator (On Schwarzian Derivatives and Its Applications)
• Solutions to Some Homogeneous Special Ordinary Differential Equation by Means of N-Fractional Calculus Operator (On Schwarzian Derivatives and Its Applications)
• Fractional Calculus : Generalized Integral and Derivative (On Fractional Calculus and Its Applications)
• N-Fractional Calculus of the Function $f(z)=\log((z-b)^3-c)$ and Identities (Some inequalities concerned with the geometric function theory)

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