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Theory of Radon Transform in the Concept of Computational (Numerical) Diameter and Methods of the Quasi-Monte Carlo Theory

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dc.contributor.author Temirgaliyev, N.
dc.contributor.author Abikenova, Sh.K.
dc.contributor.author Azhgaliyev, Sh.U.
dc.contributor.author Taugynbayeva, G.E.
dc.contributor.author Zhubanysheva, A.Zh.
dc.date.accessioned 2023-06-09T06:48:31Z
dc.date.available 2023-06-09T06:48:31Z
dc.date.issued 2019
dc.identifier.issn 2616-7182
dc.identifier.uri http://rep.enu.kz/handle/enu/2226
dc.description.abstract In the paper is shown that results of C(N)D-recovery of derivatives by the value at the point with using just only one relationships kfkWr 2 (0,1)s kRfk W r+ s−1 2 2 (0,1)s implies Radon’s scanning algorithm of an arbitrary open (not necessarily connected) bounded set, which is optimal among the all computational aggregates, constructed by arbitrary linear numerical information from the considered object with indicating the boundaries of the computational error, not affecting the final result. ru
dc.language.iso en ru
dc.publisher L.N.Gumilyov Eurasian National University ru
dc.subject Radon transform ru
dc.subject Sobolev space ru
dc.subject Computational (numerical) diameter (C(N)D) ru
dc.subject recovery by accurate and inaccurate information ru
dc.subject computational unit ru
dc.subject discrepancy ru
dc.subject uniformly distributed grids ru
dc.subject Korobov grids ru
dc.subject optimal coefficients ru
dc.title Theory of Radon Transform in the Concept of Computational (Numerical) Diameter and Methods of the Quasi-Monte Carlo Theory ru
dc.type Article ru


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