Results 41 to 50 of about 68 (67)
A New Characterization of Weighted Peetre K-Functionals (II) [PDF]
2000 Mathematics Subject Classification: 46B70, 41A25, 41A17, 26D10. ∗Part of the results were reported at the Conference “Pioneers of Bulgarian Mathematics”, Sofia, 2006.Certain types of weighted Peetre K-functionals are characterized by means of the ...
Draganov, Borislav, Ivanov, Kamen
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Richards's curve induced Banach space valued multivariate neural network approximation. [PDF]
Anastassiou GA, Karateke S.
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Richards's curve induced Banach space valued ordinary and fractional neural network approximation. [PDF]
Anastassiou GA, Karateke S.
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Теглова апроксимация с операторите на Майер-Кьониг и Целер
[Gadjev Ivan; Гаджев Иван]AMS Subject Classification : 41A36, 41A25, 41A27 ...
Gadjev, Ivan
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Extending an earlier estimate for the degree of approximation of over iterated univariate Bernstein operators towards the same operator of degree one, it is shown that an analogous result holds in the d-variate case.
ACU, Ana-Maria, GONSKA, Heiner
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In this article we study the multivariate generalized discrete singular operators defined on R N , N ≥ 1, regarding their simultaneus global smoothness preservation property with respect to Lp norm for 1 ≤ p ≤ ∞, by using higher order moduli of ...
KESTER, Merve, ANASTASSIOU, George A.
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Weighted Approximation by the Goodman–Sharma-Type Operators
P. E. Parvanov - The uniform weighted approximation errors of the Goodman–Sharma operators are characterized for functions.Равномерната теглова апроксимация с модифицирани по Гудман–Шарма опера-тори от тип на Бернщайн, Баскаков и Майер–Кьоних–Целер е ...
Първанов, Първан
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Stability of Multiscale Transformations
After briefly reviewing the interrelation between Riesz-bases, biorthogonality and a certain stability notion for multiscale basis transformations we establish a basic stability criterion for a general Hilbert space setting.
Dahmen, Wolfgang, Wolfgang Dahmen
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Degree of Simultaneous Coconvex Polynomial Approximation
: Let f 2 C 1 [\Gamma1; 1] change its convexity finitely many times in the interval, say s times, at Y s : \Gamma1 ! y s ! \Delta \Delta \Delta ! y 1 ! 1.
Kopotun And, K. Kopotun, D. Leviatan
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Ostrowski type inequalities for sets and functions of bounded variation. [PDF]
Kovalenko OV.
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