with the increase of the number of cameras installed across a video surveillance network, the ability of security staffs to attentively scan all the video feeds actually decreases. therefore, the need for an intelligent system that operates as a tracking system is vital for security personnel to do their jobs well. tracking people as they move through a camera network with non-overlapping field...

Moslehian  and Mirmostafaee, investigated the fuzzystability problems for the Cauchy additive functional equation, the Jensen additivefunctional equation and the cubic functional equation in fuzzyBanach spaces. In this paper, we investigate thegeneralized Hyers–-Ulam--Rassias stability of the generalizedadditive functional equation with $n$--variables, in fuzzy Banachspaces. Also, we will show ...

We investigate Riemann's xi function $\xi(s):=\frac{1}{2}s(s-1)\pi^{-\frac{s}{2}}\Gamma(\frac{s}{2})\zeta(s)$ (here $\zeta(s)$ is the Riemann zeta function). The Hypothesis (RH) asserts that if $\xi(s)=0$, then $\mathrm{Re}(s)=\frac{1}{2}$. P\'olya proved RH equivalent to hyperbolicity of Jensen polynomials $J^{d,n}(X)$ constructed from certain Taylor coefficients $\xi(s)$. For each $d\geq 1$, ...

Henrik Østergaard,1 Jais R. Bjelke,2 Lene Hansen,3 Lars Christian Petersen,1 Anette A. Pedersen,2 Torben Elm,3 Flemming Møller,3 Mette B. Hermit,3 Pernille K. Holm,1 Thomas N. Krogh,2 Jørn M. Petersen,2 Mirella Ezban,3 Brit B. Sørensen,1 Mette D. Andersen,2 Henrik Agersø,3 Haleh Ahmadian,2 Kristoffer W. Balling,1 Marie Louise S. Christiansen,1 Karin Knobe,4 Timothy C. Nichols,5 Søren E. Bjørn,1...

moslehian  and mirmostafaee, investigated the fuzzystability problems for the cauchy additive functional equation, the jensen additivefunctional equation and the cubic functional equation in fuzzybanach spaces. in this paper, we investigate thegeneralized hyers–-ulam--rassias stability of the generalizedadditive functional equation with $n$--variables, in fuzzy banachspaces. also, we will show ...

The main objective of this paper is to establish some new variants the Jensen–Mercer inequality via harmonically strongly convex function. We also propose fractional analogues Hermite–Hadamard–Jensen–Mercer-like inequalities using AB integrals. In order obtain our results, we derive integral identities. To demonstrate significance present interesting applications special means and error bounds ...