APPROXIMATION OF INTEGRAL OPERATORS FOR ABSOLUTELY CONTINUOUS FUNCTIONS WHOSE DERIVATIVES ARE ESSENTIALLY BOUNDED

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Title
APPROXIMATION OF INTEGRAL OPERATORS FOR ABSOLUTELY CONTINUOUS FUNCTIONS WHOSE DERIVATIVES ARE ESSENTIALLY BOUNDED
Creator
DRAGOMIR S. S.
Source Title
島根大学総合理工学部紀要.シリーズB
Memoirs of the Graduate School of Science and Engineering, Shimane University. Series B, Mathematics
Volume 53
Start Page 21
End Page 32
Journal Identifire
ISSN 1342-7121
Descriptions
Approximations via Ostrowski type inequalities for the integral transform with the kernel K (., .) of absolutely continuous functions g : [a, b] → R whose derivative g′ : [a, b] → R belongs to L∞ [a, b] are obtained. Applications for particular integral transforms such as the Finite Mellin transform, the Finite Sine and Cosine transforms are also given .
Subjects
Integral Operators ( Other)
Finite Fourier transform ( Other)
Finite Mellin transform ( Other)
Finite Cos and Sine transforms ( Other)
Ostrowski type inequalities ( Other)
Language
eng
Resource Type departmental bulletin paper
Publisher
総合理工学部
The Interdisciplinary Graduate School of Science and Engineering
Date of Issued 2020
Publish Type Version of Record
Access Rights open access
Relation
ソウゴウ リコウ ガクブ