Semi Post–Widder Operators and Difference Estimates
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2023
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oai:localhost:PNK-75042023-04-04T08:45:23Z Semi Post–Widder Operators and Difference Estimates Vijay, Gupta Monika, Herzog Post–Widder operators Szász–Kantorovich operators CC BY We consider the Post–Widder operators of semi-exponential type, which are a generalization of the exponential operators connected with x2. This modification has the beauty to find difference with other operators, while the original Post–Widder operators do not have such property. We estimate quantitative difference of these operators with Baskakov type operators and Szász–Kantorovich operators, along with some composition of operators. Finally, we further consider a form preserving linear functions and estimate some direct results. 2023-04-04T08:45:23Z 2023-04-04T08:45:23Z 2023 Book https://link.springer.com/article/10.1007/s41980-023-00766-8 https://dlib.phenikaa-uni.edu.vn/handle/PNK/7504 en application/pdf Springer |
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Digital Phenikaa |
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Digital Phenikaa |
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English |
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Post–Widder operators Szász–Kantorovich operators |
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Post–Widder operators Szász–Kantorovich operators Vijay, Gupta Monika, Herzog Semi Post–Widder Operators and Difference Estimates |
description |
CC BY |
format |
Book |
author |
Vijay, Gupta Monika, Herzog |
author_facet |
Vijay, Gupta Monika, Herzog |
author_sort |
Vijay, Gupta |
title |
Semi Post–Widder Operators and Difference Estimates |
title_short |
Semi Post–Widder Operators and Difference Estimates |
title_full |
Semi Post–Widder Operators and Difference Estimates |
title_fullStr |
Semi Post–Widder Operators and Difference Estimates |
title_full_unstemmed |
Semi Post–Widder Operators and Difference Estimates |
title_sort |
semi post–widder operators and difference estimates |
publisher |
Springer |
publishDate |
2023 |
url |
https://link.springer.com/article/10.1007/s41980-023-00766-8 https://dlib.phenikaa-uni.edu.vn/handle/PNK/7504 |
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1762274900691648512 |
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8.891145 |