Results 71 to 80 of about 2,350 (236)
New Integral Inequalities via Harmonically Convex Functions [PDF]
In this paper, we establish some estimates, involving the Euler Beta function and the Hypergeometric function of the integral for the class of functions whose certain powers of the absolute value are harmonically convex.
Imdat Iscan +2 more
openaire +1 more source
Semiconducting THO‐C3N Monolayers for Ultrahigh Anisotropic Carrier Mobility
A precise site‐specific N‐doping strategy that drives a secondary electronic transition in net W is proposed, enabling the electronic properties transition from metal to Dirac semimetal and ultimately to semiconductor. The obtained THO‐C3N‐2 and THO‐C3N‐3 semiconductors exhibit high carrier mobilities and pronounced mobility anisotropy, with THO‐C3N‐2 ...
Rui Tan +7 more
wiley +1 more source
The Properties of Harmonically cr-h-Convex Function and Its Applications
In this paper, the definition of the harmonically cr-h-convex function is given, and its important properties are discussed. Jensen type inequality, Hermite–Hadamard type inequalities and Fejér type inequalities for harmonically cr-h-convex functions are
Wei Liu +3 more
doaj +1 more source
Heat flow in chains driven by thermal noise
We consider the large deviation function for a classical harmonic chain composed of N particles driven at the end points by heat reservoirs, first derived in the quantum regime by Saito and Dhar and in the classical regime by Saito and Dhar and Kundu et ...
Alberto Imparato +17 more
core +1 more source
Cancer‐associated fibroblasts (CAFs) in prostate tumors exhibit distinct morphomechanical traits vs normal fibroblasts, including greater stiffness and volume, more elongated stress fibres, and larger and more elongated nuclei. These features, quantified through imaging and real‐time deformability cytometry, correlate with patient outcomes and can be ...
Antje Garside +11 more
wiley +1 more source
New Fractional Hermite–Hadamard–Mercer Inequalities for Harmonically Convex Function
In 2003, Mercer presented an interesting variation of Jensen’s inequality called Jensen–Mercer inequality for convex function. In the present paper, by employing harmonically convex function, we introduce analogous versions of Hermite–Hadamard ...
Saad Ihsan Butt +4 more
doaj +1 more source
Capacity, quasi-local mass, and singular fill-ins
We derive new inequalities between the boundary capacity of an asymptotically flat 3-manifold with nonnegative scalar curvature and boundary quantities that relate to quasi-local mass; one relates to Brown--York mass and the other is new.
Mantoulidis, Christos +2 more
core +1 more source
Quasiconformal harmonic functions between convex domains [PDF]
Summary: We generalize \textit{O. Martio}'s paper [Ann. Acad. Sci. Fenn., Ser. A I 425, 10 p. (1968; Zbl 0162.37902)]. Indeed the problem studied in this paper is under which conditions on a homeomorphism \(f\) between the unit circle \(S^1:=\{z: |z|=1\}\) and a fixed convex Jordan curve \(\gamma\) the harmonic extension of \(f\) is a quasiconformal ...
openaire +2 more sources
Conformal Reconfigurable Intelligent Surfaces: A Cylindrical Geometry Perspective
Cylindrical reconfigurable intelligent surfaces are explored for low‐complexity beam steering using one‐bit meta‐atoms. A multi‐level modeling approach, including optimization‐based synthesis, demonstrates that even minimal hardware can support directive scattering.
Filippo Pepe +4 more
wiley +1 more source
On Extended Convex Functions via Incomplete Gamma Functions
Convex functions play an important role in many areas of mathematics. They are especially important in the study of optimization problems where they are distinguished by a number of convenient properties. In this paper, firstly we introduce the notion of
Yan Zhao +3 more
doaj +1 more source

