Wireless Local Area Networks (WLANs) based on IEEE 802.11a/b/g standards are growing rapidly. WLANs can provide the benefits of network connectivity without the restrictions of being tied to a location or restricted by ...

1980 marked the start of a boom in radiofrequency identification (RFID) technology, initially associated with a growing need for traceability. In view of the technological progress and lower costs, RFID’s area of ...

Letρ(f)andρ2(f)denote respectively the order and the hyper order of an entirefunctionf.In this paper, we obtain some precise estimates of the hyper order ofsolutions of the following higher order linear differential ...

This paper is devoted to studying the growth and the oscillation of solutions of the second order non-homogeneous linear differential equation f00 + A1(z)eP(z) f0 + A0(z)eQ(z) f = F; where P(z), Q(z) are nonconstant ...

We investigate the complex oscillation of some differential poly-nomials generated by solutions of the differential equationf′′+A1(z)f′+A0(z)f=0,whereA1(z),A0(z) are meromorphic functions having the same finite iteratedp-order.

In this paper, we investigate the order of solutions to the non-homogeneous linear differential equation f (k) + Bk−1 f (k−1) + · · · + Bl f (l) + · · · + B1 f + B0 f = F, where k 2, Bj (z) j = 0, 1, . . . , k ...

n this article we study the growth of meromorphic solutions of high order linear differential equations with meromorphic coefficients of [p, q]-order. We extend some previous results due to Cao-Xu-Chen, Kinnunen, Liu-Tu-Shi, ...

In this paper, we will show some new inequalities for convex functions, and we will also make a connection between them and Chebyshev's inequality, which implies the existence of new class of functions satisfying Chebyshev's ...

We investigate uniqueness problems for an entire function that shares two small functions of finite order with their difference operators. In particular, we give a generalization of a result in [2].

In this paper, we will show some new inequalities for convex sequences, and we will also make a connection between them and Chebyshev’s inequality, which implies the existence of new class of sequences satisfying Chebyshev’s ...