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Denote by the class of normalized analytic functions defined in.
We denote by the class of normalized analytic functions defined in.
We introduce a new class of normalized norms on which properly contains all absolute normalized norms.
For (p=1), we receive the well-known class of normalized starlike univalent functions (mathcal{S}^ alpha)) of order α, (mathcal{S}_{p}^(0)=mathcal{S}_{p}^).
For (p=1), we receive the well-known class of normalized convex univalent functions (mathcal{C} alpha)) of order α, (mathcal{C}_{p}(0)=mathcal{C}_{p}).
For real α and β such that 0 ≤ α < 1 < β, we denote by S the class of normalized analytic functions f such that α < Re { z f ′ ( z ) / f ( z ) } < β in.
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Note that for (g z equiv0), the class (mathcal{H}) reduces to the class (mathcal{S}) of normalized analytic functions univalent in (mathbb{D}).
We now consider the Ptolemy constant of a class of absolute normalized norms on ℝ2.
We now consider the constant J X, p (1) of a class of absolute normalized norms on ℝ2.
Let A denotes the class of the normalized functions of the form f ( z ) = z + ∑ n = 2 ∞ a n z n, (1.1).
In our method, these bits of knowledge are extracted from the semantic argument class of LMF normalized dictionary that are associated with a semantic predicate and linked to an appropriate syntactic behaviour.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com