Results 1 to 10 of about 40,951 (187)
Asymptotic Behaviour of the Iterates of Positive Linear Operators [PDF]
We present a general result concerning the limit of the iterates of positive linear operators acting on continuous functions defined on a compact set.
Ioan Gavrea, Mircea Ivan
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Positive linear operators and summability [PDF]
Let {Ln} be a sequence of positive linear operators defined on C[a, b] of the form where xnk ∈ [a, b] for each k = 0, 1,…, n = 1, 2,…. The convergence properties of the sequences {Ln(f)} to for each f ∈ C[a, b] have been the object of much recent research (see e.g. [4], [8], [11], [13]).
King, J. P., Swetits, J. J.
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The eigenstructure of some positive linear operators
Of concern is the study of the eigenstructure of some classes of positive linear operators satisfying particular conditions. As a consequence, some results concerning the asymptotic behaviour as \(t\to +\infty\) of particular strongly continuous ...
Antonio Attalienti, Ioan Raşa
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The Carathéodory Pseudodistance and Positive Linear Operators
We give a new elementary proof of Lempert's theorem, which states that for convex domains the Carathéodory pseudodistance coincides with the Lempert function and thus with the Kobayashi pseudodistance. Moreover, we prove the product property of the Carathéodory pseudodistance.
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DETECTABILITY OF LINEAR DISCRETE TIME LINEAR SYSTEMS DEFINED BY POSITIVE OPERATORS [PDF]
In this paper we extend the notion of detectability, introduced in [1] in connection with stochastic systems, to a more general class of linear discrete time systems defined by positive operators.
V.M. Ungureanu
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Composition of some positive linear integral operators
This article is devoted to constructing sequences of integral operators with the same Voronovskaja formula as the generalized Baskakov operators, but having different behavior in other respects.
Acu Ana-Maria, Rasa Ioan, Sofonea Florin
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Some properties of the linear positive operators (III)
Not available.
A. Lupaş
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A Voronovskaya‐type theorem for a positive linear operator [PDF]
We consider a sequence of positive linear operators which approximates continuous functions having exponential growth at infinity.
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On Geometric Series of Positive Linear Operators
We study the existence and the norm of operators obtained as power series of linear positive operators with particularization to Bernstein operators. We also obtain a Voronovskaja-kind theorem.
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General estimates for the linear positive operators which preserve linear functions
Not available.
Radu Păltănea
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