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Stevo Stević

Researcher at Serbian Academy of Sciences and Arts

Publications -  396
Citations -  10455

Stevo Stević is an academic researcher from Serbian Academy of Sciences and Arts. The author has contributed to research in topics: Differential equation & Unit sphere. The author has an hindex of 58, co-authored 374 publications receiving 9832 citations. Previous affiliations of Stevo Stević include King Abdulaziz University & Asia University (Taiwan).

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Global stability of a difference equation with maximum

TL;DR: It is proved that every positive solution to the difference equation x"n=maxA"1x"n"-"1^@a^"^1, A"2x" n"-"2^@ a^" ^2,...,A"kx"N"-"k#@a#"^k", and another result on global convergence which concerns some cases when not all @a,i=1,...,k belong to the interval (0,1).
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Essential Norms of Weighted Composition Operators from the -Bloch Space to a Weighted-Type Space on the Unit Ball

TL;DR: Lower and upper bounds for the essential norm of the weighted composition operator from -Bloch spaces to the weighted type space on the unit ball for the case of unit balls are given in this paper.
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Global stability of a max-type difference equation

TL;DR: It is shown that every positive solution to the difference equation x"n=maxA"1x"n"-"p" shows that 1,2,3,4 are natural numbers such that 1=0,@a"i@?(-1,1),i=1,...,k, converges to max"1" =<"i"=<"kA"i^1^@a^"^i^+^1.
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Solutions of a max-type system of difference equations

TL;DR: It is shown, in an elegant way, that the general solution to the following max-type system of difference equations xn+1=maxAxn,ynxN,yn+1 =maxAyn,xnyn,n∈N0, for the case y0,x0⩾A>0,y0/x0 ⩾max{A,1/A}, is given by.
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On a generalized max-type difference equation from automatic control theory

TL;DR: In this article, the boundedness character of positive solutions of the following generalization of a max-type difference equation from automatic control theory was studied, where the parameters A, p, q and r are positive numbers.