Results 281 to 290 of about 1,879,053 (313)
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Exponential Kantorovich-Stancu operators
Bulletin of the Transilvania University of Brasov. Series III: Mathematics and Computer ScienceIn this paper we will obtain some Bernstein-Kantorovich operators modified in Stancu sense which preserve exponential function eμx, where μ > 0. Concerning these operators we prove they verify Korovkin’s theorem conditions and also that they approximate functions from a weighted Lp space.
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Order of Approximation for Exponential Sampling Type Neural Network Operators
Results in Mathematics, 2023S. Bajpeyi
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Symmetric Composition of Exponential Type Operators
Journal of Fourier Analysis and ApplicationszbMATH Open Web Interface contents unavailable due to conflicting licenses.
Qiuhui Chen, Tao Qian
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Exponential and Trigonometric Operators
1997Consider a Hermitian operator O. The exponential operator, $$ e^{i\mathcal{O}}=1+i\mathcal{O}+\frac{(i\mathcal{O})^{3}}{3!}+... $$ (45.1) forms a unitary (but non-Hermitian) operator. If the operator P commutes with the operator O, that is [O,P]= 0, then it also commutes with the exponential operator, so that $$ \mathcal{P}e^{i\mathcal{O}}
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Exponential Rank and Exponential Length of Operators on Hilbert C * - Modules
The Annals of Mathematics, 1993\(S_ \infty\) désigne la classe des \(C^*\)-algèbres \(A\) simples, \(\sigma\)-unifères, possédant une projection infinie dans \(A\otimes K\); et \(C_ 0\) la classe des \(C^*\)-algèbres \(A\) \(\sigma\)-unifères, admettant une unité approchée formée de projections et telles que \([p]+ [r]= [q]+ [r]\) entraîne \([p]= [q]\) dans le semigroupe des classes
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Approximation by exponential sampling type neural network operators
Analysis and Mathematical Physics, 2021S. Bajpeyi +2 more
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Approximation by Some Baskakov–Kantorovich Exponential-Type Operators
Bulletin of the Iranian Mathematical Society, 2021Firat Ozsarac, Vijay Gupta, A. Aral
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Semi-exponential Post-Widder operators
Carpathian Journal of MathematicsThis paper focuses on the Post-Widder operators of semi-exponential type. We present an al ternative and straightforward approach using Laplace transforms to analyze these operators. Additionally, we derive specific results concerning various moduli of continuity.
Gupta, Vijay +2 more
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