Results 61 to 70 of about 46,401 (165)
On Some Inequalities of Simpson's Type via h-Convex Functions
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Tunç M., Yildiz Ç., Ekinci A.
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On derivability criteria of h-Convex Functions
This study pursues two main objectives. First, we aim to generalize the Criterion of Derivability for convex functions, which posits that for a specific type of mathematical function defined on an interval, the function is convex if and only if its rate of change (first derivative) is monotonically increasing across that interval. We aim to expand this
Mousaab Bouafia +2 more
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Generalized (h,r)-Harmonic Convex Functions and Inequalities
The main aim of this paper is to introduce a new class of harmonic convex functions with respect to non-negative function h, which is called generalized (h,r)-harmonic convex functions.
Muhammad Aslam Noor +3 more
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Exploring the (h, m)-Convexity for Operators in Hilbert Space
This study examines the concept of operator (h, m)-convexity within the context of Hilbert spaces, aiming to advance the understanding of operator convex functions.
Ekadion Maulana +2 more
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Certain new bounds considering the weighted Simpson-like type inequality and applications
We investigate a weighted Simpson-type identity and obtain new estimation-type results related to the weighted Simpson-like type inequality for the first-order differentiable mappings.
Chun-Yan Luo +3 more
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On strongly $${\varphi_{h}}$$ -convex functions in inner product spaces [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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A Third-Order Differential Equation and Starlikeness of a Double Integral Operator
Functions f(z)=z+∑2∞anzn that are analytic in the unit disk and satisfy the differential equation f'(z)+αzf''(z)+γz2f'''(z)=g(z) are considered, where g is subordinated to a normalized convex univalent function h. These functions f are given by a double
Rosihan M. Ali +3 more
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On Riemann–Liouville Integral via Strongly Modified (h,m)-Convex Functions
The generalization of strongly convex and strongly m-convex functions is presented in this paper. We began by proving the properties of a strongly modified (h,m)-convex function. The Schur inequality and the Hermite–Hadamard (H-H) inequalities are proved
Ali N. A. Koam +5 more
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Properties of the modulus of continuity for monotonous convex functions and applications
For a monotone convex function f∈C[a,b] we prove that the modulus of continuity w(f;h) is concave on [a,b] as function of h. Applications to approximation theory are obtained.
Sorin Gheorghe Gal
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