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- W2183837216 abstract "In this study we extend the Hadamard’s type inequalities for convex functions defined on the minimummodulus of integral functions in complex field. Firstly, using the Principal of minimum modulus theorem we derive that m (r) is continuous and decreasing function in R<sup>+</sup>. Secondly, we introduce a function t (r) and derived that t (r) and lnt (r) are continuous and convex in R<sup>+</sup>. Finally we derive two inequalities analogous to well known Hadamard’s inequality by using elementary analysis." @default.
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- W2183837216 date "2014-08-05" @default.
- W2183837216 modified "2023-10-16" @default.
- W2183837216 title "A Generalized Extension of the Hadamard-type Inequality for a Convex Function Defined on the Minimum Modulus of Integral Functions" @default.
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- W2183837216 doi "https://doi.org/10.19026/rjaset.8.1010" @default.
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