Search Results - "STEVIC, Stevo"
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Weighted differentiation composition operators from H ∞ and Bloch spaces to nth weighted-type spaces on the unit disk
Published in Applied mathematics and computation (15-08-2010)“…We characterize the boundedness and compactness of weighted differentiation composition operators from the space of bounded analytic functions, the Bloch space…”
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On the difference equation Xn = xn―2/(bn + CnXn―1Xn―2)
Published in Applied mathematics and computation (15-12-2011)Get full text
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Solvability of thirty-six three-dimensional systems of difference equations of hyperbolic-cotangent type
Published in Electronic journal of qualitative theory of differential equations (01-01-2022)“…We present thirty-six classes of three-dimensional systems of difference equations of the hyperbolic-cotangent type which are solvable in closed form…”
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Composition followed by differentiation from H ∞ and the Bloch space to nth weighted-type spaces on the unit disk
Published in Applied mathematics and computation (15-08-2010)“…The boundedness and compactness of the product of the differentiation and composition operator from the space of bounded analytic functions, the Bloch space…”
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5
General solution to subclasses of a two-dimensional class of systems of difference equations
Published in Electronic journal of qualitative theory of differential equations (01-02-2021)“…We show practical solvability of the following two-dimensional systems of difference equations $$x_{n+1}=\frac{u_{n-2}v_{n-3}+a}{u_{n-2}+v_{n-3}},\quad…”
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Products of Volterra type operator and composition operator from H ∞ and Bloch spaces to Zygmund spaces
Published in Journal of mathematical analysis and applications (01-09-2008)“…The boundedness and compactness of the products of Volterra type operators and composition operators from the space of bounded analytic functions and the Bloch…”
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Third-order product-type systems of difference equations solvable in closed form
Published in Electronic journal of differential equations (26-10-2016)“…It is shown that a class of third order product-type systems of difference equations is solvable in closed form if initial values and multipliers are complex…”
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On a New Integral-Type Operator from the Weighted Bergman Space to the Bloch-Type Space on the Unit Ball
Published in Discrete Dynamics in Nature and Society (01-01-2008)“…We introduce an integral-type operator, denoted by Pφg, on the space of holomorphic functions on the unit ball B⊂ℂn, which is an extension of the product of…”
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Global stability and asymptotics of some classes of rational difference equations
Published in Journal of mathematical analysis and applications (01-04-2006)“…In this note we prove that the positive solutions of some classes of rational difference equations are globally asymptotically stable. Using a Berg's result,…”
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On positive solutions of a ( k + 1 ) th order difference equation
Published in Applied mathematics letters (01-05-2006)“…In this work we show that the following difference equation: x n + 1 = x n − k 1 + x n + ⋯ + x n − k + 1 , n = 0 , 1 , … , where k ∈ N is fixed, has a positive…”
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11
Weighted Composition Operators from H^∞ to the Bloch Space on the Polydisc
Published in Abstract and Applied Analysis (2007)“…Let D n be the unit polydisc of ℂ n , ϕ ( z ) = ( ϕ 1 ( z ) , … , ϕ n ( z ) ) be a holomorphic self-map of D n , and ψ ( z ) a holomorphic function on D n …”
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Asymptotics of Some Classes of Higher-Order Difference Equations
Published in Discrete Dynamics in Nature and Society (01-01-2007)“…We present some methods for finding asymptotics of some classes of nonlinear higher-order difference equations. Among others, we confirm a conjecture posed by…”
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Asymptotic Periodicity of a Higher-Order Difference Equation
Published in Discrete Dynamics in Nature and Society (01-01-2007)“…We give a complete picture regarding the asymptotic periodicity of positive solutions of the following difference equation: x n = f ( x n − p 1 , … , x n − p k…”
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14
Composition Operators from the Hardy Space to the Zygmund-Type Space on the Upper Half-Plane
Published in Abstract and Applied Analysis (01-01-2009)“…Here we introduce the nth weighted space on the upper half-plane Π+={z∈ℂ:Im z>0} in the complex plane ℂ. For the case n=2, we call it the Zygmund-type space,…”
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15
On some solvable systems of difference equations
Published in Applied mathematics and computation (2012)“…We show that the following systems of difference equations x n + 1 = u n 1 + v n , y n + 1 = w n 1 + s n , n ∈ N 0 , where u n , v n , w n , s n are some of…”
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16
Convex combinations of some convergent sequences
Published in Mathematical methods in the applied sciences (01-09-2024)“…We consider the convex combinations , of a pair of sequences of real numbers and such that , converging to , and study the location of the limit inside the…”
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Norm of the general polynomial differentiation composition operator from the space of Cauchy transforms to the mth weighted‐type space on the unit disk
Published in Mathematical methods in the applied sciences (01-04-2024)“…We introduce the general polynomial differentiation composition operator Tφ→,ψ→nf(z)=∑j=0nψj(z)f(j)φj(z),$$…”
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Essential norm of linear operators from general weighted‐type spaces to Banach spaces and some applications
Published in Mathematical methods in the applied sciences (01-06-2024)“…We present a result concerning the essential norm of linear operators mapping some general weighted‐type spaces of holomorphic functions on the open unit ball…”
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Norm and essential norm of an integral‐type operator from the logarithmic Bloch space to the Bloch‐type space on the unit ball
Published in Mathematical methods in the applied sciences (30-11-2022)“…We calculate norm and essential norm of an integral‐type operator from the logarithmic Bloch space and the little logarithmic Bloch space to Bloch‐type spaces…”
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Solutions of a max-type system of difference equations
Published in Applied mathematics and computation (01-06-2012)“…We show, in an elegant way, that the general solution to the following max-type system of difference equationsxn+1=maxAxn,ynxn,yn+1=maxAyn,xnyn,n∈N0,for the…”
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