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 |