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CYCLIC SURFACES IN THE PSEUDOEVKLIT REGION

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ARTICLE ANNOTATION

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The article describes the hypothesis of the cyclic surface determined in the Galileo domain, the smallest dimensional pseudo-squid space, which is summarized in the five-dimensional two-indexed pseudo-squidoid space and then on the full cyclic surface. Full-scale surfaces have been proven to be in the four-dimensional pseudo-squidoid phase

AUTHORS

B.Sultanov

SH.Ismailov

Tags

# siklik nuqta# siklik sirt# to’la sirt# Galiley fazosi# Psevdoyevklid fazo# циклическая точка# циклическая поверхность# полной поверхность# галилеевское пространство# псевдоевклидова пространство# cyclic dots# cyclic surfaces# solid surfaces# Galileo space# Psevdoevklid space# Izotropic space

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Article Identifiers

References

Artykbaev A., Sokolov D.D. Geometry "in general" in flat space-time. Tashkent, "Fan", 1991. - 180 p

E.K Kurbonov. Cyclic surfaces of the Galiei space // UzMZh, 2001, №2, pp.51- 57

B.M. Sultans. The existence of a cyclic surface by a given function of complete curvature ”// Bulletin of UzMU, 2017 №2 \ 2, p. 201-204

B.A. Rosenfeld Non-Euclidean spaces. M .: Science, 1969.-548 p.