Results 71 to 80 of about 179 (161)
Simpson-like and Hermite-Hadamard-like Type Inequalities for Harmonically Quasi-convex Functions [PDF]
In this paper, by using a generalized integral identity for differentiable functions, the author obtain some new upper bounds of HermiteHadamard type inequalities and new Simpson-like type inequalities, for differentiable harmonically quasi-convex ...
Jaekeun Park
core
Majorization, “useful” Csiszár divergence and “useful” Zipf-Mandelbrot law
In this paper, we consider the definition of “useful” Csiszár divergence and “useful” Zipf-Mandelbrot law associated with the real utility distribution to give the results for majorizatioQn inequalities by using monotonic sequences.
Latif Naveed +2 more
doaj +1 more source
The authors first present some integral inequalities for Gauss-Jacobi type quadrature formula involving generalized relative semi-(m, h)-preinvex mappings.
LIKO, Rozana +2 more
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On a generalization of the Opial inequality
Inequalities are essential in pure and applied mathematics. In particular, Opial’s inequality and its generalizations have been playing an important role in the study of the existence and uniqueness of initial and boundary value problems.
Bosch Paul +3 more
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Inequalities via s−convexity and log −convexity
In this paper, we obtain some new inequalities for functions whose second derivatives’ absolute value is s−convex and log −convex. Also, we give some applications for numerical integration.
Akdemir Ahmet Ocak +2 more
doaj +1 more source
Hermite-Hadamard type fractional integral inequalities for MT(m,ϕ)-preinvex functions
In the present paper, a new class of MT(m,ϕ)-preinvex functions is in- troduced and some new integral inequalities for the left-hand side of Gauss-Jacobi type quadrature formula involving MT(m,ϕ)-preinvex functions are given.
LIKO, Rozana, KASHURI, Artion
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On Fejér-type inequalities for generalized trigonometrically and hyperbolic k-convex functions
For μ∈C1(I)\mu \in {C}^{1}\left(I), μ>0\mu \gt 0, and λ∈C(I)\lambda \in C\left(I), where II is an open interval of R{\mathbb{R}}, we consider the set of functions f∈C2(I)f\in {C}^{2}\left(I) satisfying the second-order differential inequality ddtμdfdt+λf≥
Dragomir Silvestru Sever +2 more
doaj +1 more source
Optical soliton solutions of the coupled Radhakrishnan-Kundu-Lakshmanan equation by using the extended direct algebraic approach. [PDF]
Mahmood A +6 more
europepmc +1 more source
In this paper, we produce a novel framework of a subclass ofconvex functions that is exponentially convex functions. Moreover, it isobserved that the new concept helps to build new inequalities of Petrovi´c’stype by employing exponentially ...
Wasim Iqbal; COMSATS University Islamabad, Islamabad +2 more
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Predictive dynamical modeling and stability of the equilibria in a discrete fractional difference COVID-19 epidemic model. [PDF]
Chu YM +6 more
europepmc +1 more source

